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2025 CCEA GCSE Science Double Award 1370 Practice Paper with Answers

Thinka Jun 2025 CCEA GCSE-Style Mock — Science Double Award 1370

600 marks585 mins2025
An original Thinka practice paper modelled on the structure and difficulty of the Jun 2025 CCEA GCSE Science Double Award 1370 paper. Not affiliated with or reproduced from CCEA.

Section Unit 7 Booklet A (Practical Assessments)

Carry out hands-on laboratory procedures across Biology, Chemistry, and Physics. Record observations and data directly into the tables provided.
15 Question · 45 marks
Question 1 · Practical Observation & Table Recording
3 marks
A student adds identical 1 cm cubes of fresh potato to four test tubes of hydrogen peroxide solution held at 10 °C, 25 °C, 40 °C and 60 °C. The catalase enzyme in the potato breaks down hydrogen peroxide into water and oxygen gas. Draw a suitable results table and record the qualitative bubble production expected at each temperature.
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Worked solution

A ruled table with columns 'Temperature / °C' and 'Observation of bubbling' should show: 10 °C — a few small bubbles, slow; 25 °C — a steady stream of bubbles; 40 °C — vigorous, rapid bubbling (near the enzyme's optimum); 60 °C — little or no bubbling, as the enzyme has denatured.

Marking scheme

1 mark: correctly ruled table with headings and units (Temperature / °C; Observation of bubbling); 1 mark: observations show bubble production increasing from 10 °C to a peak around 40 °C; 1 mark: correct observation of little/no bubbling at 60 °C linked to denaturation.
Question 2 · Practical Observation & Table Recording
3 marks
A student reacts a 3 cm strip of magnesium ribbon with excess dilute hydrochloric acid at three concentrations: 0.5 mol/dm³, 1.0 mol/dm³ and 2.0 mol/dm³. Draw a suitable results table and record the qualitative observations of fizzing expected at each concentration.
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Worked solution

A ruled table with columns 'Concentration of \(\text{H}\text{Cl}\) / mol dm⁻³' and 'Observation' should show: 0.5 — slow, gentle fizzing, ribbon takes longest to disappear; 1.0 — moderate, steady fizzing; 2.0 — rapid, vigorous fizzing with the ribbon disappearing fastest.

Marking scheme

1 mark: correctly ruled table with headings and units; 1 mark: observations correctly show fizzing rate increasing with concentration; 1 mark: correct comparative reference to how quickly the magnesium ribbon disappears at each concentration.
Question 3 · Practical Observation & Table Recording
3 marks
A student hangs masses of 100 g, 200 g, 300 g and 400 g in turn from a spring and measures the spring's new length each time, starting from an unstretched length of 60 mm. Draw a suitable results table with columns for mass, length and extension, leaving space to record readings.
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Worked solution

A ruled table with three columns: 'Mass / g', 'Length / mm' and 'Extension / mm', with four rows for 100 g, 200 g, 300 g and 400 g. Extension for each row is calculated as the measured length minus the unstretched length of 60 mm.

Marking scheme

1 mark: table correctly ruled with all three columns present; 1 mark: correct headings including units (Mass / g; Length / mm; Extension / mm); 1 mark: extension column correctly defined/derived as length minus 60 mm for each row.
Question 4 · Practical Observation & Table Recording
3 marks
A student places one geranium leaf from a plant kept in sunlight and one leaf from an identical plant kept in a dark cupboard for 48 hours into iodine solution after decolourising them in boiling ethanol. Draw a suitable results table and record the expected colour change for each leaf, explaining what a blue-black result indicates.
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Worked solution

A ruled table with columns 'Leaf' and 'Colour with iodine' should show: leaf from sunlight — blue-black, showing starch is present as a product of photosynthesis; leaf from the dark cupboard — remains orange-brown, showing no starch has been produced because no photosynthesis occurred without light.

Marking scheme

1 mark: correctly ruled table with appropriate headings; 1 mark: correct colour recorded for each leaf (blue-black for light, orange-brown for dark); 1 mark: correct link made between blue-black colouration and the presence of starch from photosynthesis.
Question 5 · Practical Observation & Table Recording
3 marks
A student carries out flame tests on four unknown metal salt samples using a clean nichrome wire loop dipped in dilute hydrochloric acid between tests. Draw a suitable results table and record the flame colours expected for salts of lithium, sodium, potassium and copper.
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Worked solution

A ruled table with columns 'Metal ion' and 'Flame colour' should record: lithium — crimson red; sodium — yellow/orange (often obscuring other colours); potassium — lilac; copper — blue-green.

Marking scheme

1 mark: correctly ruled table with clear headings; 1 mark: at least three of the four flame colours correctly matched to their metal ion; 1 mark: all four flame colours correctly matched (lithium crimson, sodium yellow/orange, potassium lilac, copper blue-green).
Question 6 · Practical Observation & Table Recording
3 marks
A student sets up a circuit with a fixed resistor, an ammeter and a variable power supply, and records the current for supply voltages of 2 V, 4 V, 6 V, 8 V and 10 V. Draw a suitable results table, leaving space to record five readings of current.
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Worked solution

A ruled table with two columns, 'Voltage / V' and 'Current / A', and five rows corresponding to 2 V, 4 V, 6 V, 8 V and 10 V, ready to record the ammeter reading obtained at each voltage.

Marking scheme

1 mark: table correctly ruled with two columns and five rows; 1 mark: correct headings including units (Voltage / V; Current / A); 1 mark: voltage values correctly and fully listed in ascending order (2, 4, 6, 8, 10 V).
Question 7 · Data Calculation & Variable Identification
3 marks
In a titration, a student obtains three concordant titre values of 24.60 cm³, 24.50 cm³ and 24.55 cm³ for the volume of acid needed to neutralise a fixed volume of alkali. Calculate the mean titre and state the independent and dependent variables in this investigation.
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Worked solution

Mean titre = \((24.60 + 24.50 + 24.55) ÷ 3 = 73.65 ÷ 3 = 24.55\) cm³. The independent variable is whatever the student deliberately changes between titrations (e.g. the acid or alkali being tested); the dependent variable, which is measured, is the titre volume of acid required.

Marking scheme

1 mark: correct sum of the three titres (73.65 cm³) shown as working; 1 mark: correct mean titre of 24.55 cm³ (accept ecf from an incorrect sum); 1 mark: independent and dependent variables both correctly identified.
Question 8 · Data Calculation & Variable Identification
3 marks
A trolley travels 1.80 m in 3.0 s down a ramp, starting from rest. Calculate its average speed and state the independent and dependent variables if the investigation is repeated at different ramp angles.
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Worked solution

\(\text{Average speed} = \text{distance} ÷ \text{time}\) = \(1.80 ÷ 3.0 = 0.6\) m/s. The independent variable, deliberately changed by the student, is the angle of the ramp; the dependent variable, which is measured as a result, is the trolley's average speed (via the time taken to travel a fixed distance).

Marking scheme

1 mark: correct substitution into \(\text{speed} = \text{distance} ÷ \text{time}\); 1 mark: correct answer of 0.6 m/s with correct unit; 1 mark: independent variable (ramp angle) and dependent variable (average speed/time) both correctly identified.
Question 9 · Data Calculation & Variable Identification
3 marks
Pondweed is placed at three distances from a lamp and the number of oxygen bubbles released is counted over one minute at each distance: 45 bubbles at 10 cm, 28 bubbles at 20 cm, 12 bubbles at 30 cm. State the rate of bubble production in bubbles per minute at each distance and identify the independent and dependent variables.
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Worked solution

Because each count was already taken over exactly one minute, the rate at each distance is simply the bubble count itself: 45 bubbles/min at 10 cm, 28 bubbles/min at 20 cm, and 12 bubbles/min at 30 cm — showing the rate of photosynthesis falls as the light source moves further away. The independent variable is the distance between the lamp and the pondweed; the dependent variable is the rate of oxygen bubble production.

Marking scheme

1 mark: correct rates stated in bubbles per minute for all three distances; 1 mark: correct trend identified (rate decreases as distance increases); 1 mark: independent variable (lamp distance) and dependent variable (bubble rate) both correctly identified.
Question 10 · Data Calculation & Variable Identification
3 marks
A student reacts excess dilute hydrochloric acid with 5.0 g of marble chips (calcium carbonate) in an open flask on a mass balance. The flask and contents lose mass steadily as carbon dioxide gas escapes, from 152.40 g at the start to 150.20 g when the reaction finishes. Calculate the total mass loss and identify the independent and dependent variables if the experiment is repeated using different masses of marble chips.
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Worked solution

Mass loss = \(152.40 − 150.20 = 2.20\) g, which corresponds to the mass of carbon dioxide gas that escaped from the flask during the reaction. The independent variable, changed between repeats, is the mass of marble chips used; the dependent variable, measured as an outcome, is the mass of gas lost (tracked via the flask's changing mass).

Marking scheme

1 mark: correct subtraction shown as working (\(152.40 − 150.20\)); 1 mark: correct mass loss of 2.20 g with unit; 1 mark: independent variable (mass of marble chips) and dependent variable (mass lost as \(\text{C}\text{O}_{2}\)) both correctly identified.
Question 11 · Data Calculation & Variable Identification
3 marks
In a circuit investigation, a student records a potential difference of 6.0 V across a resistor and a current of 0.40 A through it. Calculate the resistance of the resistor and identify the independent and dependent variables if the investigation is repeated using resistors of different lengths of the same wire.
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Worked solution

Using \(R = V ÷ I\): R = \(6.0 ÷ 0.40 = 15\) Ω. If the length of wire is varied between repeats, the independent variable is the wire length, and the dependent variable is the resulting resistance (measured via voltage and current readings).

Marking scheme

1 mark: correct substitution into \(R = V ÷ I\); 1 mark: correct answer of 15 Ω with correct unit; 1 mark: independent variable (wire length) and dependent variable (resistance) both correctly identified.
Question 12 · Data Calculation & Variable Identification
3 marks
A student measures their resting pulse rate three times, obtaining 68, 72 and 70 beats per minute, then repeats the measurement three times immediately after two minutes of step-ups, obtaining 132, 128 and 136 beats per minute. Calculate the mean pulse rate before and after exercise and identify the independent and dependent variables.
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Worked solution

Mean resting pulse = \((68 + 72 + 70) ÷ 3 = 210 ÷ 3 = 70\) bpm. Mean pulse after exercise = \((132 + 128 + 136) ÷ 3 = 396 ÷ 3 = 132\) bpm. The independent variable is whether the pulse is measured at rest or after exercise; the dependent variable is the pulse rate in beats per minute.

Marking scheme

1 mark: correct mean resting pulse of 70 bpm shown with working; 1 mark: correct mean pulse after exercise of 132 bpm shown with working; 1 mark: independent variable (rest/exercise state) and dependent variable (pulse rate) both correctly identified.
Question 13 · Graph Plotting & Trend Deduction
3 marks
The table below shows the rate of an enzyme-catalysed reaction at different pH values.

pH: 2 4 6 7 8 10
Rate (mm³/min): 1 8 30 42 25 2

Describe how these points would be plotted on a graph and state the trend they show, including the pH of maximum enzyme activity.
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Worked solution

pH (x-axis) would be plotted against rate of reaction in mm³/min (y-axis), with a smooth bell-shaped curve drawn through the points rather than joining them with straight lines. The curve rises from a low rate at pH 2, peaks at pH 7 with a rate of 42 mm³/min, then falls away sharply to a low rate again by pH 10, showing that the enzyme has an optimum pH of 7 either side of which its activity declines because its active site is disrupted.

Marking scheme

1 mark: correct axes identified (pH on x-axis, rate on y-axis) with a smooth curve rather than straight lines between points; 1 mark: correct identification of the optimum pH (7) and its peak rate (42 mm³/min); 1 mark: correct description of the trend as a rise then a fall either side of the optimum (bell-shaped curve).
Question 14 · Graph Plotting & Trend Deduction
3 marks
The table below shows the time taken for a 'X' mark to disappear under a beaker of sodium thiosulfate and hydrochloric acid at different concentrations of thiosulfate.

Concentration (g/dm³): 10 20 30 40 50
Time (s): 200 100 67 50 40

Describe how a suitable graph of rate of reaction (1/time) against concentration would appear, and state the trend it shows.
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Worked solution

Rate of reaction (1/time, in s⁻¹) would be plotted on the y-axis against concentration (g/dm³) on the x-axis. Converting the data gives rates of approximately 0.005, 0.010, 0.015, 0.020 and 0.025 s⁻¹, which increase in an approximately straight, proportional line through the origin as concentration rises, showing that increasing the concentration of thiosulfate increases the frequency of successful collisions and therefore the rate of reaction.

Marking scheme

1 mark: correct axes and use of 1/time to represent rate of reaction; 1 mark: correct calculation/comparison showing rate increases as concentration increases; 1 mark: correct trend statement — rate is approximately directly proportional to concentration, linked to increased collision frequency.
Question 15 · Graph Plotting & Trend Deduction
3 marks
The table below shows the extension of a spring for increasing applied force.

Force (N): 1 2 3 4 5 6
Extension (mm): 5 10 15 20 28 38

Describe how these points would be plotted and state the trend, including the point at which the pattern changes.
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Worked solution

Force (x-axis) would be plotted against extension in mm (y-axis). From 1 N to 4 N the points lie on a straight line through the origin, showing extension is directly proportional to force (Hooke's law). Beyond 4 N, at 5 N and 6 N, the extension increases by a larger amount than the straight-line pattern predicts, showing the spring has exceeded its limit of proportionality and Hooke's law no longer applies.

Marking scheme

1 mark: correct axes with force on x-axis and extension on y-axis; 1 mark: correct identification of a straight-line (directly proportional) relationship from 1 N to 4 N; 1 mark: correct identification that the graph deviates from a straight line beyond 4 N, indicating the limit of proportionality has been exceeded.

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Section Unit 7 Booklet B (Practical Analysis Written Papers)

Answer all written practical analysis questions in Biology, Chemistry, and Physics.
24 Question · 105 marks
Question 1 · QWC Extended Investigation Method
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe a method to investigate the effect of substrate concentration on the rate of the enzyme-catalysed reaction between catalase and hydrogen peroxide, ensuring your results are valid and reliable.
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Worked solution

A full method should: state the independent variable (concentration of hydrogen peroxide, made by diluting a stock solution with water) and the dependent variable (volume of oxygen gas produced, or time taken to collect a fixed volume); list controlled variables (temperature, mass/concentration of catalase, pH/buffer used, total reaction volume); describe apparatus (conical flask, delivery tube, inverted measuring cylinder or gas syringe over water); describe the procedure (add catalase to hydrogen peroxide, immediately start a stopwatch, record volume of gas collected every 10–15 seconds, or record the time to collect a fixed volume such as 20 cm³); state that the procedure is repeated at each concentration and a mean calculated, with anomalous results identified and repeated; explain how rate is calculated (volume ÷ time) and plotted against concentration; note safety precautions (eye protection, handling hydrogen peroxide with care).

Marking scheme

Band A (5–6 marks): a full, logically ordered method with independent, dependent and at least two controlled variables clearly identified; apparatus and procedure described in enough detail to be repeatable; reference to repeats/means and how rate is calculated; fluent use of specialist terms with few errors. Band B (3–4 marks): most key steps present but with some gaps in detail, control of variables, or repeats; adequate use of specialist terms. Band C (1–2 marks): a basic or partial method with significant omissions; limited use of specialist terms. Band D (0 marks): no creditable response.
Question 2 · QWC Extended Investigation Method
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe a method to investigate the effect of temperature on the rate of reaction between sodium thiosulfate solution and dilute hydrochloric acid, ensuring your results are valid and reliable.
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Worked solution

A full method should: state the independent variable (temperature of the sodium thiosulfate solution, controlled using a water bath) and the dependent variable (time taken for a black 'X' mark on paper beneath the flask to disappear from view); list controlled variables (concentration and volume of thiosulfate, concentration and volume of hydrochloric acid, same flask/mark used each time); describe the procedure (heat the thiosulfate to the required temperature, add the acid, start the stopwatch immediately, view the mark from above and stop the timer the instant it disappears); state that the test is repeated at each of a range of temperatures (e.g. 20 °C, 30 °C, 40 °C, 50 °C, 60 °C) with the mean time recorded; explain that rate (1/time) is calculated and plotted against temperature; note that the same person should judge when the mark disappears for consistency, and safety precautions such as eye protection should be used.

Marking scheme

Band A (5–6 marks): a full, logically ordered method with independent, dependent and at least two controlled variables clearly identified; apparatus and procedure described in repeatable detail; reference to repeats/means and calculation of rate as 1/time; fluent use of specialist terms. Band B (3–4 marks): most key steps present with some gaps in control of variables or repeats; adequate specialist terms. Band C (1–2 marks): a basic or partial method with significant omissions; limited specialist terms. Band D (0 marks): no creditable response.
Question 3 · QWC Extended Investigation Method
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe a method to investigate how the length of a pendulum affects its time period of oscillation, ensuring your results are valid and reliable.
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Worked solution

A full method should: state the independent variable (length of the pendulum string, measured from the point of suspension to the centre of the bob using a metre rule) and the dependent variable (time period of one oscillation); list controlled variables (mass of the bob, angle from which the bob is released, same stopwatch/timer used); describe the procedure (set the pendulum swinging through a small angle, use a stopwatch to time 10 complete oscillations, divide the total time by 10 to obtain the period for one oscillation, reducing the effect of reaction-time error); state that this is repeated three times at each length and a mean period calculated, with the length varied across a suitable range (e.g. 20 cm to 100 cm); explain that period is plotted against length, or period² against length to test for a straight-line relationship; note safety precautions such as keeping the swing clear of people and apparatus.

Marking scheme

Band A (5–6 marks): a full, logically ordered method with independent, dependent and at least two controlled variables clearly identified; use of multiple oscillations to reduce timing error explicitly described; reference to repeats/means; fluent use of specialist terms. Band B (3–4 marks): most key steps present with some gaps, e.g. omitting the multiple-oscillation timing technique or repeats; adequate specialist terms. Band C (1–2 marks): a basic or partial method with significant omissions; limited specialist terms. Band D (0 marks): no creditable response.
Question 4 · Apparatus & Graph Interpretation
4 marks
A respirometer is used to measure the oxygen uptake of germinating pea seeds. It consists of a boiling tube containing the seeds and soda lime (which absorbs \(\text{C}\text{O}_{2}\) produced) connected to a capillary tube with a coloured liquid bead, alongside an identical control tube without seeds. State the purpose of the soda lime and the control tube, and explain how the movement of the liquid bead over 10 minutes is used to calculate the rate of oxygen uptake.
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Worked solution

The soda lime absorbs the carbon dioxide released by respiration, so any change in gas volume (and hence bead movement) is due only to oxygen being taken up, not to \(\text{C}\text{O}_{2}\) being added back. The control tube (identical apparatus but without seeds) accounts for any bead movement caused by changes in atmospheric pressure or temperature rather than respiration, and this movement is subtracted from the experimental reading. The distance moved by the bead over 10 minutes, multiplied by the cross-sectional area of the capillary tube, gives the volume of oxygen absorbed; dividing this volume by the 10-minute time period gives the rate of oxygen uptake (e.g. in mm³/min).

Marking scheme

1 mark: correct purpose of soda lime (absorbs \(\text{C}\text{O}_{2}\) so volume change reflects \(\text{O}_{2}\) uptake only); 1 mark: correct purpose of the control tube (corrects for pressure/temperature changes unrelated to respiration); 1 mark: correct method to find volume of \(\text{O}_{2}\) used (distance moved × cross-sectional area of capillary); 1 mark: correct method to obtain rate (volume ÷ time, i.e. ÷10 minutes).
Question 5 · Apparatus & Graph Interpretation
4 marks
Marble chips are reacted with excess dilute hydrochloric acid in a conical flask fitted with a bung and delivery tube leading to a gas syringe, which measures the volume of carbon dioxide produced over time. A graph of gas volume against time is steep at first, then gradually levels off to a horizontal line. Explain the shape of this graph in terms of reaction rate.
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Worked solution

The gradient of a volume–time graph represents the rate of gas production: a steep gradient at the start shows the reaction is fastest at this point, because the concentration of acid (and surface area of marble chips) is greatest, giving the highest frequency of successful collisions. As the reaction proceeds, the acid becomes more dilute (used up) and the gradient becomes progressively shallower, showing the rate is decreasing. Once the graph becomes horizontal, the gradient is zero, showing gas is no longer being produced because the reaction has finished — one of the reactants (here, the acid, since it is not stated to be in excess relative to the chips, or the marble chips if acid is in excess) has been completely used up.

Marking scheme

1 mark: correct link between gradient of the graph and rate of reaction; 1 mark: correct explanation of the steep initial gradient (high concentration/high collision frequency = fastest rate); 1 mark: correct explanation of the decreasing gradient (concentration falling as reactant is used up); 1 mark: correct explanation of the horizontal section (rate is zero, a reactant has been used up, reaction finished).
Question 6 · Apparatus & Graph Interpretation
4 marks
A circuit is set up with a filament lamp, an ammeter in series and a voltmeter connected in parallel across the lamp, with a variable power supply. A graph of current against voltage for the filament lamp is a curve that starts steep near the origin and becomes progressively less steep (flatter) at higher voltages. Explain why the voltmeter must be connected in parallel and why the graph curves in this way.
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Worked solution

The voltmeter must be connected in parallel across the lamp because it measures the potential difference (p.d.) between two points, which requires it to be connected across the component; a high-resistance voltmeter connected this way takes a negligible share of the current, so it does not significantly affect the current flowing through the lamp itself. The current–voltage graph curves because, as voltage and current increase, the filament heats up; the increased vibration of the metal ions in the filament increases resistance, so for each additional volt applied, a smaller additional increase in current is produced, making the graph progressively less steep (non-ohmic behaviour).

Marking scheme

1 mark: correct reason the voltmeter is connected in parallel (measures p.d. across the component without significantly diverting current); 1 mark: correct statement that the filament heats up as current increases; 1 mark: correct link between heating and increased resistance; 1 mark: correct explanation that increasing resistance causes the graph to become progressively less steep (non-ohmic).
Question 7 · Apparatus & Graph Interpretation
4 marks
A colorimeter is used to measure the light absorbance of a solution containing pectinase and fruit juice pulp at increasing enzyme concentrations, since more juice extracted means less light-scattering pulp remains suspended. A graph of absorbance against pectinase concentration falls steeply at first, then levels off at higher concentrations. State how the colorimeter should be calibrated, and explain the shape of the graph.
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Worked solution

Before use, the colorimeter should be calibrated ('zeroed') using a blank cuvette (e.g. water or the fruit pulp with no enzyme added) so that this reading is set as zero absorbance, allowing later readings to be compared fairly. The graph falls steeply at low pectinase concentrations because more enzyme increases the rate at which pectin is broken down, releasing more clear juice and leaving less light-scattering pulp suspended, so absorbance decreases. At higher concentrations the graph levels off because enzyme is no longer the limiting factor — the amount of pectin substrate available to be broken down becomes limiting, so adding more enzyme has little further effect on absorbance.

Marking scheme

1 mark: correct method of calibration (zeroing against a blank/control before taking readings); 1 mark: correct statement that absorbance decreases as pectinase concentration increases; 1 mark: correct explanation linking lower absorbance to more pectin broken down/less scattering pulp; 1 mark: correct explanation of the levelling off (substrate/pectin becomes the limiting factor at high enzyme concentration).
Question 8 · Apparatus & Graph Interpretation
4 marks
A fuel is burned beneath a copper calorimeter containing a known mass of water, and a thermometer records the temperature rise. A graph of temperature rise against mass of fuel burned is a straight line through the origin. Explain why a copper calorimeter is used rather than one made of an insulating material, and what the straight-line graph shows.
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Worked solution

A copper calorimeter is used because copper is an excellent thermal conductor, so heat energy from the burning fuel is transferred efficiently through the container wall into the water, minimising energy losses and giving a more accurate measurement of energy released; an insulating container would trap much of the heat and prevent it reaching the water to be measured. The straight line through the origin shows that temperature rise is directly proportional to the mass of fuel burned — each additional gram of fuel releases the same amount of energy, so burning twice the mass produces twice the temperature rise, confirming a constant energy value per gram of fuel across the range tested.

Marking scheme

1 mark: correct property of copper (good thermal conductor) identified; 1 mark: correct explanation that this ensures efficient heat transfer into the water; 1 mark: correct statement that a straight line through the origin shows direct proportionality between temperature rise and mass of fuel burned; 1 mark: correct interpretation that this means a constant amount of energy is released per gram of fuel.
Question 9 · Apparatus & Graph Interpretation
4 marks
A ripple tank with a dipper connected to a variable-frequency motor is used to generate water waves, and a strobe light is used to 'freeze' the wave pattern so the wavelength can be measured with a ruler. A graph of wavelength against frequency for the same ripple tank is a curve that falls as frequency increases. Explain the purpose of the strobe light and why the graph has this shape.
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Worked solution

The strobe light flashes at a rate that matches the wave frequency, making the moving wave pattern appear stationary so that the distance between adjacent wave crests (the wavelength) can be measured accurately with a ruler, which would otherwise be impossible on a fast-moving wave. The graph of wavelength against frequency falls as frequency increases because, for waves travelling in the same medium, wave speed remains constant; since wave speed = frequency × wavelength, if speed is fixed then wavelength must decrease as frequency increases, giving an inverse relationship between the two variables.

Marking scheme

1 mark: correct purpose of the strobe light (makes the wave pattern appear stationary so wavelength can be measured); 1 mark: correct statement that wave speed in the tank is constant; 1 mark: correct reference to the wave equation (speed = frequency × wavelength); 1 mark: correct explanation that wavelength must fall as frequency rises to keep speed constant (inverse relationship).
Question 10 · Apparatus & Graph Interpretation
4 marks
A potometer is used to measure the rate of water uptake by a leafy shoot, using an air bubble introduced into a capillary tube connected to the shoot's cut stem. A graph of distance moved by the bubble against time is steeper when a fan is directed at the shoot than with no fan. Explain how the potometer measures the rate of water uptake and why the graph is steeper with the fan.
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Worked solution

As the shoot takes up water through its cut stem to replace water lost by transpiration, an air bubble introduced into the capillary tube is drawn along it; the distance the bubble moves per unit time, read against a scale on the tube, gives the rate of water uptake, which is used as an estimate of the plant's transpiration rate. The graph is steeper with a fan because increased air movement across the leaf surface removes water vapour from just outside the stomata more quickly, steepening the concentration gradient for diffusion of water vapour out of the leaf; this increases the rate of transpiration, and therefore the rate of water uptake (and bubble movement) to replace the lost water.

Marking scheme

1 mark: correct explanation of how the bubble's movement is used to calculate a rate (distance ÷ time, read from the scale); 1 mark: correct statement that this rate estimates the transpiration rate; 1 mark: correct explanation that the fan increases the rate of diffusion of water vapour away from the leaf/stomata; 1 mark: correct link that this steeper diffusion gradient increases transpiration and therefore water uptake.
Question 11 · Apparatus & Graph Interpretation
4 marks
A pH probe connected to a data logger is lowered into a flask of alkali sitting on a magnetic stirrer, and acid is added steadily from a burette while pH is recorded continuously. A graph of pH against volume of acid added is roughly flat, then falls very steeply over a small volume range, then flattens out again at a low pH. Explain the purpose of the magnetic stirrer and what the steep central region of the graph shows.
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Worked solution

The magnetic stirrer continuously mixes the solution as acid is added, ensuring the acid is evenly distributed rather than forming a localised area of low pH near the burette tip, so the pH probe gives a reading that is representative of the whole solution at each point. The steep central region of the graph shows the equivalence point of the titration, where the alkali has just been fully neutralised; around this point, adding only a very small additional volume of acid causes a very large change in pH, because the solution has little buffering capacity left to resist the change once neutral.

Marking scheme

1 mark: correct purpose of the magnetic stirrer (keeps the solution evenly mixed for accurate/representative pH readings); 1 mark: correct identification of the steep region as the equivalence/neutralisation point; 1 mark: correct explanation that only a small extra volume of acid is needed to cause the large pH change there; 1 mark: correct reference to the loss of buffering capacity/large change in [\(\text{H}^{+}\)] near neutrality.
Question 12 · Apparatus & Graph Interpretation
4 marks
Light gates connected to a data logger are positioned along a runway to record the velocity of a trolley at two points as it accelerates down a ramp. A graph of velocity against time for the trolley is a straight line that does not pass through the origin. Explain how the light gates allow velocity to be calculated, and what the non-zero intercept and the gradient of the graph represent.
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Worked solution

As the interrupt card attached to the trolley passes through each light gate, the gate records the (short) time taken for the card to block the beam; dividing the known length of the card by this time gives the trolley's velocity at that gate. The non-zero y-intercept shows that the trolley already had a velocity greater than zero at the moment timing started (it was not released from rest at the start of recording, or was already moving when the first gate was reached). The gradient of a velocity–time graph represents acceleration (the rate of change of velocity), and because the line is straight, the trolley has a constant acceleration down the ramp.

Marking scheme

1 mark: correct explanation of how a light gate/interrupt card gives velocity (card length ÷ time to cross the gate); 1 mark: correct interpretation of the non-zero intercept (trolley had a starting velocity when timing began); 1 mark: correct statement that the gradient represents acceleration; 1 mark: correct additional interpretation that a straight line means the acceleration is constant.
Question 13 · Apparatus & Graph Interpretation
4 marks
Students use a 1 m² quadrat placed at 2 m intervals along a 20 m transect line running away from a factory outflow into a field, to record the percentage cover of a pollution-sensitive plant species at each point. A graph of percentage cover against distance from the outflow rises steeply at first and then levels off. Explain why a transect with regularly spaced quadrats was used, and what the graph shows about pollution.
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Worked solution

A transect line with quadrats placed at regular, fixed intervals provides a systematic sampling method that avoids the observer selecting sampling points subjectively, and allows percentage cover to be related directly and reliably to distance from the pollution source. The graph shows low percentage cover of the pollution-sensitive species close to the outflow, where pollutant concentration is highest and most inhibits growth of sensitive species; cover increases with distance as pollutant concentration falls; the graph then levels off further from the outflow once pollution has fallen enough that it is no longer the main factor limiting the species' abundance, and other factors (e.g. competition, light) become limiting instead.

Marking scheme

1 mark: correct reason for using a transect with regularly spaced quadrats (systematic, unbiased sampling related to distance); 1 mark: correct statement that cover is low near the outflow due to higher pollution; 1 mark: correct statement that cover increases as distance from the outflow (and pollution) decreases; 1 mark: correct explanation of the levelling off (pollution no longer the limiting factor at greater distance).
Question 14 · Apparatus & Graph Interpretation
4 marks
A circuit is set up to investigate how the resistance of a length of resistance wire depends on its length, using a fixed cell, an ammeter, a voltmeter across the wire, and a crocodile clip that can be moved to vary the length of wire in the circuit. A graph of resistance against length is a straight line through the origin. Explain the purpose of the moveable crocodile clip and what the graph shows about the relationship between resistance and length.
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Worked solution

The moveable crocodile clip allows the length of resistance wire connected into the circuit to be changed easily and precisely (by reading the position against a metre rule) while keeping the type and cross-sectional area of the wire, and all other circuit components, unchanged — isolating length as the only variable affecting the measured resistance (\(R = V ÷ I\) at each length). The straight line through the origin on the resistance–length graph shows that resistance is directly proportional to the length of wire: doubling the length of wire in the circuit doubles its resistance, because there is proportionally more material for charge carriers to collide with as they pass through the wire.

Marking scheme

1 mark: correct purpose of the moveable crocodile clip (varies only the length of wire in the circuit, keeping other variables constant); 1 mark: correct statement that resistance is calculated from V and I readings (\(R = V ÷ I\)) at each length; 1 mark: correct interpretation of the straight line through the origin as direct proportionality; 1 mark: correct explanation in terms of more material/collisions for charge carriers as length increases.
Question 15 · Apparatus & Graph Interpretation
4 marks
A gas syringe is used to collect hydrogen gas produced when magnesium ribbon reacts with excess dilute hydrochloric acid in a conical flask sealed with a bung. A graph of total volume of gas collected against time rises steeply then becomes horizontal at 48 cm³. State one precaution needed when fitting the bung and gas syringe, and explain what the final horizontal section of the graph shows.
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Worked solution

Because the reaction starts producing gas as soon as the magnesium and acid are mixed, the bung fitted with the gas syringe delivery tube must be inserted quickly and sealed securely immediately after mixing, otherwise some gas escapes before it can be collected, leading to an underestimate of the total volume produced. The horizontal section of the graph, at a constant 48 cm³, shows that gas is no longer being produced because the reaction has finished — since the acid is stated to be in excess, this means all of the magnesium ribbon has been completely used up, and 48 cm³ is the total (maximum) volume of hydrogen gas that this reaction can produce.

Marking scheme

1 mark: correct precaution (fit the bung/syringe quickly and securely immediately after mixing to prevent gas escaping unmeasured); 1 mark: correct statement that the horizontal line means gas is no longer being produced/the reaction has finished; 1 mark: correct identification that the magnesium (the limiting reactant, since acid is in excess) has been completely used up; 1 mark: correct reading of the total/maximum volume of gas produced (48 cm³).
Question 16 · Experimental Calculations & Units
4 marks
A student measures the volume of carbon dioxide released by yeast respiring in a sugar solution: 24 cm³ is collected in 8 minutes. Calculate the rate of respiration in cm³ per minute, giving your answer to an appropriate number of significant figures and with correct units.
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Worked solution

\(\text{Rate} = \text{volume} ÷ \text{time}\) = 24 cm³ ÷ 8 min = 3.0 cm³/min.

Marking scheme

1 mark: correct substitution into \(\text{rate} = \text{volume} ÷ \text{time}\); 1 mark: correct arithmetic (\(24 ÷ 8\)); 1 mark: correct final answer of 3.0; 1 mark: correct unit (cm³/min) given with the answer.
Question 17 · Experimental Calculations & Units
4 marks
A student dissolves 4.00 g of sodium hydroxide (Mr = 40) in water and makes the solution up to 250 cm³ in a volumetric flask. Calculate the concentration of the solution in mol/dm³.
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Worked solution

Moles of \(\text{Na}\text{O}\text{H}\) = mass ÷ Mr = \(4.00 ÷ 40 = 0.10\) mol. Volume = 250 cm³ = 0.250 dm³. \(\text{Concentration} = \text{moles} ÷ \text{volume}\) = \(0.10 ÷ 0.250 = 0.40\) mol/dm³.

Marking scheme

1 mark: correct moles of \(\text{Na}\text{O}\text{H}\) calculated (0.10 mol); 1 mark: correct conversion of volume to dm³ (0.250 dm³); 1 mark: correct substitution into \(\text{concentration} = \text{moles} ÷ \text{volume}\); 1 mark: correct final answer of 0.40 mol/dm³ with unit (accept ecf from an incorrect moles value).
Question 18 · Experimental Calculations & Units
4 marks
A metal block has a mass of 135 g and measures 3.0 cm × 2.0 cm × 5.0 cm. Calculate the density of the metal in g/cm³ and identify one possible source of uncertainty in this measurement.
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Worked solution

Volume = \(3.0 × 2.0 × 5.0 = 30\) cm³. \(\text{Density} = \text{mass} ÷ \text{volume}\) = \(135 ÷ 30 = 4.5\) g/cm³. A source of uncertainty is the precision of the ruler used to measure the block's dimensions (e.g. ±0.1 cm parallax or reading error on each measurement), which propagates into the calculated volume and hence density.

Marking scheme

1 mark: correct volume calculated (30 cm³); 1 mark: correct substitution into \(\text{density} = \text{mass} ÷ \text{volume}\); 1 mark: correct final answer of 4.5 g/cm³ with unit; 1 mark: a valid source of measurement uncertainty correctly identified (e.g. ruler reading/parallax error, balance precision).
Question 19 · Experimental Calculations & Units
4 marks
In an osmosis investigation, a potato cylinder has a starting mass of 5.20 g and a mass of 4.68 g after being left in a concentrated salt solution for 30 minutes. Calculate the percentage change in mass, showing whether it is a gain or loss.
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Worked solution

Change in mass = \(4.68 − 5.20\) = −0.52 g. \(\text{Percentage change} = (\text{change} ÷ \text{original mass}) × 100\) = \((−0.52 ÷ 5.20) × 100\) = −10%. The negative sign shows this is a percentage loss in mass, because water left the potato cylinder by osmosis into the more concentrated surrounding salt solution.

Marking scheme

1 mark: correct change in mass calculated (−0.52 g); 1 mark: correct substitution into \(\text{percentage change} = (\text{change} ÷ \text{original}) × 100\); 1 mark: correct final answer of −10% (or 10% loss); 1 mark: correct statement that this represents a decrease/loss in mass, with a valid reason (water moved out by osmosis).
Question 20 · Experimental Calculations & Units
4 marks
In a calorimetry experiment, burning 0.60 g of a fuel raises the temperature of 100 g of water by 24 °C. Using the specific heat capacity of water (4.2 J/g°C), calculate the energy released per gram of fuel burned.
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Worked solution

Energy transferred to the water = mass × specific heat capacity × temperature change = \(100 × 4.2 × 24 = 10,080\) J. Energy per gram of fuel = \(10,080 ÷ 0.60 = 16,800\) J/g (16.8 kJ/g).

Marking scheme

1 mark: correct substitution into energy = mass × specific heat capacity × temperature change; 1 mark: correct total energy calculated (10,080 J); 1 mark: correct division by mass of fuel (÷0.60); 1 mark: correct final answer of 16,800 J/g (or 16.8 kJ/g) with correct unit.
Question 21 · Experimental Calculations & Units
4 marks
A student lifts a 15 N weight through a height of 2.0 m in 5.0 s. Calculate the work done and the power developed, giving correct units for each.
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Worked solution

\(\text{Work done} = \text{force} × \text{distance}\) = \(15 × 2.0 = 30\) J. \(\text{Power} = \text{work done} ÷ \text{time}\) = \(30 ÷ 5.0 = 6.0\) W.

Marking scheme

1 mark: correct substitution into \(\text{work done} = \text{force} × \text{distance}\); 1 mark: correct work done of 30 J with unit; 1 mark: correct substitution into \(\text{power} = \text{work done} ÷ \text{time}\); 1 mark: correct power of 6.0 W with unit (accept ecf from an incorrect work-done value).
Question 22 · Experimental Calculations & Units
5 marks
Under a microscope, the image of a cheek cell measures 45 mm across, and the eyepiece graticule shows this corresponds to an actual cell width of 0.030 mm. Calculate the magnification of the image, showing your rearrangement of the magnification formula clearly, and comment on the units used.
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Worked solution

\(\text{Magnification} = \text{image size} ÷ \text{actual size}\). Both measurements must be in the same units before dividing: image size = 45 mm, actual size = 0.030 mm. Magnification = \(45 ÷ 0.030 = 1500\). Magnification has no units, because it is a ratio of two lengths measured in the same unit, so the units cancel out.

Marking scheme

1 mark: correct formula stated or used (\(\text{magnification} = \text{image size} ÷ \text{actual size}\)); 1 mark: both values correctly identified in consistent units (mm and mm); 1 mark: correct substitution shown as working (\(45 ÷ 0.030\)); 1 mark: correct final answer of ×1500; 1 mark: correct statement that magnification has no units, as it is a ratio.
Question 23 · Experimental Calculations & Units
5 marks
In a preparation of magnesium sulfate crystals, a student expects a theoretical yield of 8.50 g but actually obtains 6.80 g of dry crystals. Calculate the percentage yield, and give one reason (other than a spillage) why the percentage yield is less than 100%.
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Worked solution

\(\text{Percentage yield} = (\text{actual yield} ÷ \text{theoretical yield}) × 100\) = \((6.80 ÷ 8.50) × 100 = 80\)%. A valid reason for the loss, other than spillage, is that some of the product remained dissolved in the solution and was not fully crystallised/recovered during filtration and drying, or that the reaction did not go to completion / some product was lost through unwanted side reactions.

Marking scheme

1 mark: correct substitution into percentage yield = (actual ÷ theoretical) × 100; 1 mark: correct arithmetic shown (\(6.80 ÷ 8.50\)); 1 mark: correct final answer of 80%; 1 mark: a valid reason for yield loss identified (e.g. product remaining in solution, incomplete reaction); 1 mark: reason correctly explained/developed rather than just named.
Question 24 · Experimental Calculations & Units
5 marks
An electric motor is used to lift a load, transferring 500 J of electrical energy in total, of which 350 J is transferred usefully as gravitational potential energy of the load and the rest is wasted as heat and sound. Calculate the efficiency of the motor as a percentage, and calculate the energy wasted.
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Worked solution

\(\text{Efficiency} = (\text{useful energy output} ÷ \text{total energy input}) × 100\) = \((350 ÷ 500) × 100 = 70\)%. Energy wasted = total energy input − useful energy output = \(500 − 350 = 150\) J.

Marking scheme

1 mark: correct substitution into \(\text{efficiency} = (\text{useful output} ÷ \text{total input}) × 100\); 1 mark: correct arithmetic shown (\(350 ÷ 500\)); 1 mark: correct final efficiency of 70%; 1 mark: correct calculation of energy wasted (\(500 − 350\)); 1 mark: correct final answer of 150 J with unit.

Section Unit 1 Theory Papers (B1, C1, P1)

Answer all questions across Biology, Chemistry, and Physics Unit 1 Higher Tier papers.
47 Question · 210 marks
Question 1 · Short Recall & Definitions
2 marks
State two differences between a plant cell and an animal cell.
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Worked solution

Plant cells have a rigid cell wall made of cellulose, which animal cells do not have; plant cells (in photosynthetic tissue) contain chloroplasts, which animal cells never have; plant cells typically have one large, permanent vacuole, whereas animal cells have only small, temporary vacuoles if any.

Marking scheme

1 mark for each correct, valid structural difference stated, up to a maximum of 2 (e.g. cell wall, chloroplasts, large permanent vacuole).
Question 2 · Short Recall & Definitions
2 marks
What is meant by the term 'isotopes'? Give the number of neutrons in an atom of chlorine-37 (atomic number 17).
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Worked solution

Isotopes are atoms of the same element (same number of protons/same atomic number) that have different numbers of neutrons, and therefore different mass numbers. For chlorine-37, neutrons = mass number − atomic number = \(37 − 17 = 20\).

Marking scheme

1 mark: correct definition of isotopes (same protons/atomic number, different neutrons); 1 mark: correct number of neutrons (20).
Question 3 · Short Recall & Definitions
2 marks
State the equation linking average speed, distance and time, and give the unit of speed when distance is in metres and time is in seconds.
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Worked solution

\(\text{Average speed} = \text{distance travelled} ÷ \text{time taken}\). When distance is measured in metres and time in seconds, the unit of speed is metres per second (m/s).

Marking scheme

1 mark: correct equation (\(\text{speed} = \text{distance} ÷ \text{time}\)); 1 mark: correct unit (m/s).
Question 4 · Short Recall & Definitions
2 marks
State the word equation for photosynthesis, including the source of energy for the reaction.
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Worked solution

Carbon dioxide and water react, using light energy absorbed by chlorophyll, to produce glucose and oxygen: carbon dioxide + water --light energy--> glucose + oxygen.

Marking scheme

1 mark: correct reactants (carbon dioxide and water) and products (glucose and oxygen); 1 mark: correct reference to light energy as the energy source.
Question 5 · Short Recall & Definitions
2 marks
State one similarity and one difference between ionic bonding and covalent bonding.
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Worked solution

Similarity: both types of bonding involve the outer-shell (valence) electrons of atoms rearranging so that each atom achieves a full, stable outer shell. Difference: in ionic bonding, electrons are transferred between atoms, forming oppositely charged ions held together by electrostatic attraction, whereas in covalent bonding electrons are shared between atoms as pairs, with no ions formed.

Marking scheme

1 mark: valid similarity correctly stated; 1 mark: valid difference correctly stated.
Question 6 · Short Recall & Definitions
2 marks
State Newton's First Law of Motion.
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Worked solution

An object will remain at rest, or continue to move at a constant velocity in a straight line, unless a resultant (unbalanced) force acts upon it.

Marking scheme

1 mark: reference to remaining at rest or moving at constant velocity; 1 mark: reference to this being true only in the absence of a resultant/unbalanced force.
Question 7 · Short Recall & Definitions
2 marks
Describe the food test used to identify the presence of starch in a food sample, including the positive result.
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Worked solution

A small sample of the food is treated with a few drops of iodine solution. If starch is present, the iodine solution changes colour from orange-brown to blue-black; if starch is absent, it remains orange-brown.

Marking scheme

1 mark: correct reagent (iodine solution); 1 mark: correct positive colour change (orange-brown to blue-black).
Question 8 · Short Recall & Definitions
3 marks
Explain, in terms of structure and bonding, why diamond has a very high melting point.
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Worked solution

Diamond has a giant covalent structure in which each carbon atom is covalently bonded to four other carbon atoms, forming a rigid three-dimensional lattice. To melt diamond, a very large number of these strong covalent bonds throughout the whole structure must be broken, which requires a large amount of energy, giving diamond a very high melting point.

Marking scheme

1 mark: giant covalent structure correctly identified; 1 mark: each carbon atom bonded to four others in a rigid lattice; 1 mark: correct link between breaking many strong covalent bonds and needing a large amount of energy.
Question 9 · Short Recall & Definitions
3 marks
Using the kinetic theory, explain why a gas exerts less pressure than a liquid of the same substance at the same temperature.
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Worked solution

In a gas, the particles are spaced much further apart than in a liquid of the same substance. Because they are so widely spaced, gas particles collide with the walls of their container much less frequently than the closely packed particles of a liquid. Since pressure results from the frequency and force of particle collisions with a surface, fewer collisions per unit area per unit time means a gas exerts a lower pressure than the equivalent liquid.

Marking scheme

1 mark: particles are much further apart in a gas than a liquid; 1 mark: this results in fewer collisions with the container walls per unit time/area; 1 mark: correct link between fewer collisions and lower pressure.
Question 10 · Short Recall & Definitions
3 marks
Explain what is meant by an enzyme's 'active site', and why a temperature well above the enzyme's optimum reduces its activity.
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Worked solution

The active site is the specific region of an enzyme's structure that has a shape complementary to its substrate, allowing the substrate to bind and the reaction to be catalysed. At a temperature well above the enzyme's optimum, the enzyme's tertiary structure is disrupted (it denatures), permanently changing the shape of the active site so that the substrate can no longer bind, which reduces or stops the rate of reaction.

Marking scheme

1 mark: correct definition of the active site (region with a shape complementary to the substrate); 1 mark: reference to denaturation/change of shape at high temperature; 1 mark: correct link between the changed shape and reduced binding/rate of reaction.
Question 11 · Short Recall & Definitions
3 marks
Explain why elements in Group 1 of the Periodic Table become more reactive going down the group.
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Worked solution

Going down Group 1, atoms have an increasing number of electron shells. This means the single outer-shell electron is further from the nucleus and is shielded from the nucleus's attractive pull by more inner shells of electrons. This reduces the force of attraction between the nucleus and the outer electron, so the outer electron is lost more easily, making the element more reactive.

Marking scheme

1 mark: correct reference to an increasing number of electron shells down the group; 1 mark: correct reference to the outer electron being further from the nucleus/more shielded; 1 mark: correct link between weaker attraction and the electron being lost more easily, increasing reactivity.
Question 12 · Short Recall & Definitions
3 marks
Explain, using ideas about energy stores and transfers, why a ball dropped from a height does not bounce back up to its original height.
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Worked solution

As the ball falls, energy is transferred from its gravitational potential energy store to its kinetic energy store. When the ball hits the ground and bounces, some of this energy is usefully transferred back towards a kinetic/gravitational potential energy store as it rises again, but some energy is dissipated (wastefully transferred) to the thermal energy store of the ball and surroundings, and to sound, because of inelastic deformation of the ball on impact. Since the total useful energy available after the bounce is less than before it, the ball cannot rise back to its original height.

Marking scheme

1 mark: correct initial transfer from gravitational potential energy store to kinetic energy store as it falls; 1 mark: correct reference to energy being dissipated as heat and/or sound on impact; 1 mark: correct link between this energy dissipation and the reduced bounce height.
Question 13 · Short Recall & Definitions
3 marks
Explain how the structure of alveoli is adapted for efficient gas exchange.
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Worked solution

Alveoli are adapted for efficient gas exchange because there are millions of them, giving the lungs a very large total surface area for diffusion; their walls are only one cell thick, giving a very short diffusion distance for gases; and they are surrounded by a dense network of capillaries, which maintains a steep concentration gradient for oxygen and carbon dioxide by constantly bringing blood of a different gas composition to and from the alveoli.

Marking scheme

1 mark: large surface area correctly identified; 1 mark: thin walls/short diffusion distance correctly identified; 1 mark: good blood supply maintaining a steep concentration gradient correctly identified.
Question 14 · Short Recall & Definitions
3 marks
Define 'relative formula mass' and calculate the relative formula mass of magnesium carbonate, \(\text{Mg}\text{C}\text{O}_{3}\) (Ar: Mg = 24, C = 12, O = 16).
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Worked solution

Relative formula mass (Mr) is the sum of the relative atomic masses of all the atoms shown in the formula of a compound. For \(\text{Mg}\text{C}\text{O}_{3}\): Mr = \(24 + 12 + (16 × 3) = 24 + 12 + 48 = 84\).

Marking scheme

1 mark: correct definition of relative formula mass; 1 mark: correct method/substitution shown (\(24 + 12 + 48\)); 1 mark: correct final answer of 84.
Question 15 · Short Recall & Definitions
3 marks
Describe what happens to the nucleus of an atom during alpha decay, including the change in mass number and atomic number.
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Worked solution

During alpha decay, an unstable nucleus emits an alpha particle, which consists of 2 protons and 2 neutrons (equivalent to a helium nucleus). As a result, the mass number of the nucleus decreases by 4, and the atomic number decreases by 2, forming the nucleus of a new element.

Marking scheme

1 mark: correct description of the alpha particle emitted (2 protons and 2 neutrons/helium nucleus); 1 mark: correct change in mass number (decreases by 4); 1 mark: correct change in atomic number (decreases by 2, forming a new element).
Question 16 · Quantitative Calculations & Formulae
4 marks
A cell has a magnification of ×400 on a micrograph, and its image measures 20 mm across. Calculate the actual width of the cell in micrometres (μm).
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Worked solution

\(\text{Actual size} = \text{image size} ÷ \text{magnification}\) = 20 mm ÷ \(400 = 0.05\) mm. Converting to micrometres: 0.05 mm × \(1000 = 50\) μm.

Marking scheme

1 mark: correct rearrangement of the magnification formula (\(\text{actual size} = \text{image size} ÷ \text{magnification}\)); 1 mark: correct division (\(20 ÷ 400 = 0.05\) mm); 1 mark: correct conversion from mm to μm (×1000); 1 mark: correct final answer of 50 μm.
Question 17 · Quantitative Calculations & Formulae
4 marks
Calculate the number of moles in 11.0 g of carbon dioxide, \(\text{C}\text{O}_{2}\) (Ar: C = 12, O = 16).
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Worked solution

Mr(\(\text{C}\text{O}_{2}\)) = \(12 + (16 × 2) = 44\). \(\text{Moles} = \text{mass} ÷ Mr\) = \(11.0 ÷ 44 = 0.25\) mol.

Marking scheme

1 mark: correct Mr of \(\text{C}\text{O}_{2}\) calculated (44); 1 mark: correct substitution into \(\text{moles} = \text{mass} ÷ Mr\); 1 mark: correct arithmetic (\(11.0 ÷ 44\)); 1 mark: correct final answer of 0.25 mol with unit.
Question 18 · Quantitative Calculations & Formulae
4 marks
A car accelerates from 8 m/s to 20 m/s in 6 seconds. Calculate its acceleration.
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Worked solution

Acceleration = (v − u) ÷ t = \((20 − 8) ÷ 6 = 12 ÷ 6 = 2\) m/s².

Marking scheme

1 mark: correct formula stated/used (\(a = (v − u) ÷ t\)); 1 mark: correct substitution; 1 mark: correct arithmetic (\(12 ÷ 6\)); 1 mark: correct final answer of 2 m/s² with unit.
Question 19 · Quantitative Calculations & Formulae
4 marks
An alveolus has a surface area of 0.008 mm² and a volume of 0.0004 mm³. Calculate its surface area to volume ratio, and state one way this benefits gas exchange.
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Worked solution

SA:V ratio = surface area ÷ volume = \(0.008 ÷ 0.0004 = 20\), i.e. a ratio of 20:1. This large surface area to volume ratio means there is a large area for gas diffusion relative to the small volume gases must diffuse into/out of, increasing the rate of gas exchange.

Marking scheme

1 mark: correct division shown as working; 1 mark: correct ratio of 20:1; 1 mark: valid comment that a large SA:V ratio provides more area for diffusion; 1 mark: correct link that this increases the rate of gas exchange.
Question 20 · Quantitative Calculations & Formulae
4 marks
Calculate the mass of sodium chloride needed to make 500 cm³ of a 0.20 mol/dm³ solution (Mr \(\text{Na}\text{Cl}\) = 58.5).
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Worked solution

\(\text{Moles} = \text{concentration} × \text{volume}\) (in dm³) = \(0.20 × 0.500 = 0.10\) mol. \(\text{Mass} = \text{moles} × Mr\) = \(0.10 × 58.5 = 5.85\) g.

Marking scheme

1 mark: correct conversion of volume to dm³ (0.500 dm³); 1 mark: correct moles calculated (0.10 mol); 1 mark: correct substitution into \(\text{mass} = \text{moles} × Mr\); 1 mark: correct final answer of 5.85 g with unit.
Question 21 · Quantitative Calculations & Formulae
4 marks
A rocket of mass 2000 kg experiences an upward thrust of 30,000 N. Taking gravitational field strength as 10 N/kg, calculate the resultant force on the rocket and its initial acceleration.
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Worked solution

\(\text{Weight} = \text{mass} × g\) = \(2000 × 10 = 20,000\) N (downward). Resultant force = thrust − weight = \(30,000 − 20,000 = 10,000\) N upward. \(\text{Acceleration} = \text{resultant force} ÷ \text{mass}\) = \(10,000 ÷ 2000 = 5\) m/s².

Marking scheme

1 mark: correct weight calculated (20,000 N); 1 mark: correct resultant force calculated (10,000 N); 1 mark: correct substitution into \(a = F ÷ m\); 1 mark: correct final acceleration of 5 m/s² with unit.
Question 22 · Quantitative Calculations & Formulae
4 marks
In a food chain, producers contain 12,000 kJ of energy and the primary consumers that eat them contain 1,200 kJ. Calculate the percentage of energy transferred from producers to primary consumers, and comment on whether this is a typical value.
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Worked solution

Percentage transferred = (energy in primary consumers ÷ energy in producers) × \(100 = (1,200 ÷ 12,000) × 100 = 10\)%. This is a typical value, as usually only about 10% of the energy/biomass available at one trophic level is transferred to the next.

Marking scheme

1 mark: correct substitution into percentage = \((1,200 ÷ 12,000) × 100\); 1 mark: correct arithmetic; 1 mark: correct final answer of 10%; 1 mark: valid comment that around 10% is a typical efficiency for energy transfer between trophic levels.
Question 23 · Quantitative Calculations & Formulae
4 marks
2.4 g of magnesium reacts completely with oxygen to form magnesium oxide: \(2\text{Mg} + \text{O}_{2} \rightarrow 2\text{Mg}\text{O}\). Calculate the mass of magnesium oxide produced (Ar: Mg = 24, O = 16; Mr \(\text{Mg}\text{O}\) = 40).
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Worked solution

\(\text{Moles of Mg} = \text{mass} ÷ Ar\) = \(2.4 ÷ 24 = 0.10\) mol. From the equation, the mole ratio of Mg : \(\text{Mg}\text{O}\) is 1 : 1, so moles of \(\text{Mg}\text{O}\) formed = 0.10 mol. Mass of \(\text{Mg}\text{O}\) = moles × Mr = \(0.10 × 40 = 4.0\) g.

Marking scheme

1 mark: correct moles of Mg calculated (0.10 mol); 1 mark: correct 1:1 mole ratio applied from the balanced equation; 1 mark: correct moles of \(\text{Mg}\text{O}\) obtained (0.10 mol); 1 mark: correct final mass of 4.0 g with unit.
Question 24 · Quantitative Calculations & Formulae
4 marks
A gas sample has a mass of 0.0032 kg and occupies a volume of 2.0 m³. Calculate its density in kg/m³.
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Worked solution

\(\text{Density} = \text{mass} ÷ \text{volume}\) = \(0.0032 ÷ 2.0 = 0.0016\) kg/m³.

Marking scheme

1 mark: correct formula stated/used (\(\text{density} = \text{mass} ÷ \text{volume}\)); 1 mark: correct substitution; 1 mark: correct arithmetic; 1 mark: correct final answer of 0.0016 kg/m³ with unit.
Question 25 · Quantitative Calculations & Formulae
4 marks
A student records that a pondweed produces 15 cm³ of oxygen gas in 5 minutes at a fixed light intensity. Calculate the rate of oxygen production in cm³ per minute, and convert this rate into cm³ per second.
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Worked solution

\(\text{Rate} = \text{volume} ÷ \text{time}\) = \(15 ÷ 5 = 3.0\) cm³/min. Converting to per second: \(3.0 ÷ 60 = 0.05\) cm³/s.

Marking scheme

1 mark: correct substitution into \(\text{rate} = \text{volume} ÷ \text{time}\); 1 mark: correct rate of 3.0 cm³/min; 1 mark: correct method to convert minutes to seconds (÷60); 1 mark: correct final answer of 0.05 cm³/s.
Question 26 · Quantitative Calculations & Formulae
4 marks
A cube-shaped nanoparticle has sides of length 2 nm. Calculate its surface area to volume ratio, and calculate the surface area to volume ratio for a larger cube of side 20 nm for comparison.
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Worked solution

For the 2 nm cube: surface area = \(6 × 2² = 24\) nm²; volume = \(2³ = 8\) nm³; SA:V = \(24 ÷ 8 = 3\), i.e. 3:1. For the 20 nm cube: surface area = \(6 × 20² = 2400\) nm²; volume = \(20³ = 8000\) nm³; SA:V = \(2400 ÷ 8000 = 0.3\), i.e. 0.3:1. This confirms that smaller particles have a much larger surface area to volume ratio.

Marking scheme

1 mark: correct surface area and volume for the 2 nm cube; 1 mark: correct SA:V ratio of 3:1 for the 2 nm cube; 1 mark: correct surface area and volume for the 20 nm cube; 1 mark: correct SA:V ratio of 0.3:1 for the 20 nm cube, showing the smaller particle has a larger ratio.
Question 27 · Quantitative Calculations & Formulae
4 marks
A ball of mass 0.50 kg is dropped from a height of 4.0 m. Taking g = 10 N/kg, calculate the kinetic energy of the ball just before it hits the ground, assuming no energy is transferred to the surroundings.
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Worked solution

Gravitational potential energy lost = mgh = \(0.50 × 10 × 4.0 = 20\) J. Since no energy is transferred to the surroundings, all of this is transferred to the kinetic energy store of the ball, so kinetic energy just before impact = 20 J.

Marking scheme

1 mark: correct substitution into \(GPE = \text{mgh}\); 1 mark: correct GPE value of 20 J; 1 mark: correct statement that this equals the kinetic energy gained (conservation of energy); 1 mark: correct final answer of 20 J with unit.
Question 28 · Quantitative Calculations & Formulae
4 marks
A ruler is dropped and caught after falling 0.20 m. Using the equation \(t = √(2h ÷ g)\) with g = 10 m/s², calculate the reaction time of the person catching the ruler.
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Worked solution

t = √(\(2 × 0.20 ÷ 10\)) = √(\(0.40 ÷ 10\)) = √\(0.04 = 0.2\) s.

Marking scheme

1 mark: correct substitution into the given equation; 1 mark: correct value calculated inside the square root (0.04); 1 mark: correct square root taken; 1 mark: correct final answer of 0.2 s with unit.
Question 29 · Quantitative Calculations & Formulae
4 marks
In paper chromatography, a dye spot travels 6.4 cm from the baseline while the solvent front travels 8.0 cm. Calculate the Rf value of the spot.
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Worked solution

\(Rf = \text{distance moved by the spot} ÷ \text{distance moved by the solvent front}\) = \(6.4 ÷ 8.0 = 0.80\).

Marking scheme

1 mark: correct formula stated/used (\(Rf = \text{distance moved by spot} ÷ \text{distance moved by solvent}\)); 1 mark: correct substitution; 1 mark: correct arithmetic; 1 mark: correct final answer of 0.80 (no units).
Question 30 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe the roles of digestive enzymes in breaking down food in the human digestive system, and explain how the small intestine is adapted to absorb the products of digestion.
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Worked solution

Enzymes: amylase (produced in the mouth and pancreas) breaks down starch into maltose/sugars; protease (produced in the stomach as pepsin, and in the pancreas) breaks down proteins into amino acids; lipase (produced in the pancreas) breaks down fats into fatty acids and glycerol, with bile from the liver first emulsifying fats to increase the surface area available to lipase. Small intestine adaptations: the inner lining is covered in villi and microvilli, which greatly increase the surface area for absorption; villi walls are only one cell thick, giving a short diffusion distance; villi are supplied by a dense network of capillaries (and a lacteal for fats), maintaining a concentration gradient for efficient absorption; the small intestine is also very long, increasing the time available for digestion and absorption.

Marking scheme

Band A (5–6 marks): at least two enzymes correctly named with their substrates and products, AND at least two small-intestine adaptations clearly explained (not just listed); fluent, accurate use of specialist terms. Band B (3–4 marks): some correct enzyme and adaptation detail present but less complete, e.g. enzymes named without full detail, or adaptations listed without explanation. Band C (1–2 marks): a basic or fragmentary description with limited accurate detail. Band D (0 marks): no creditable response.
Question 31 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Explain how the structure of the Periodic Table reflects the electronic structure of atoms, and describe the trend in reactivity down Group 7 (the halogens).
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Worked solution

Elements in the Periodic Table are arranged in order of increasing atomic (proton) number. Elements in the same period have the same number of electron shells, with the outer shell filling progressively with electrons across the period. Elements in the same group have the same number of electrons in their outer shell, which is why they show similar chemical properties. Going down Group 7, reactivity decreases: atoms have an increasing number of electron shells, so the outer shell (which needs to gain one electron to become full) is further from the nucleus and shielded by more inner shells; this weakens the attraction between the nucleus and an incoming electron, making it harder for the atom to gain an electron, so reactivity decreases down the group.

Marking scheme

Band A (5–6 marks): correct explanation of arrangement by proton number, correct link between periods/electron shells and groups/outer electrons, AND a correct, fully explained trend in Group 7 reactivity (more shells, more shielding, weaker attraction, harder to gain an electron); fluent use of specialist terms. Band B (3–4 marks): general structure of the table explained correctly but the Group 7 trend only partially explained, or vice versa. Band C (1–2 marks): a basic or fragmentary account with limited accurate detail. Band D (0 marks): no creditable response.
Question 32 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe the process of nuclear fission and explain how it is used to generate electricity in a nuclear power station, including reference to chain reactions and how the reaction rate is controlled.
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Worked solution

In nuclear fission, a large, unstable nucleus such as uranium-235 absorbs a neutron and splits into two smaller daughter nuclei, releasing a large amount of energy along with two or three further neutrons. These released neutrons can go on to be absorbed by other uranium-235 nuclei, causing them to split in turn — a self-sustaining chain reaction. In a power station, a moderator (e.g. graphite or water) slows down the fast neutrons so they are more easily absorbed by further uranium nuclei, sustaining the reaction; control rods (e.g. made of boron) are inserted or withdrawn to absorb excess neutrons and regulate the rate of the chain reaction, preventing it running out of control. The energy released as heat is used to heat water into steam, which drives turbines connected to generators, producing electricity.

Marking scheme

Band A (5–6 marks): accurate, detailed description of fission (neutron absorbed, nucleus splits, energy and further neutrons released) AND correct explanation of the chain reaction AND correct explanation of at least one control mechanism (control rods/moderator) AND correct link to electricity generation (steam, turbine, generator); fluent use of specialist terms. Band B (3–4 marks): the basic fission/chain reaction process is described but control mechanisms or the electricity-generation link are only partially explained. Band C (1–2 marks): a basic or fragmentary account with limited accurate detail. Band D (0 marks): no creditable response.
Question 33 · Structured Concept Applications
7 marks
A student investigates the effect of light intensity on the rate of photosynthesis in pondweed by varying the distance of a lamp from the plant.

(a) State how light intensity changes as the distance from a light source increases.
(b) Explain, in terms of limiting factors, why increasing light intensity increases the rate of photosynthesis up to a point but not beyond it.
(c) Suggest one variable, other than light intensity, that should be controlled in this investigation, and explain why.
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Worked solution

(a) Light intensity decreases as distance from the light source increases (following an inverse square relationship — intensity is proportional to 1 ÷ distance²). (b) At low light intensities, light is the limiting factor: increasing it increases the rate of the light-dependent reaction, providing more energy (as ATP and reduced NADP) for the light-independent reaction, so the overall rate of photosynthesis increases. Beyond a certain intensity, light is no longer limiting, and another factor such as carbon dioxide concentration or temperature becomes limiting instead, so further increases in light intensity produce no further increase in rate and the graph plateaus. (c) Temperature should be controlled, e.g. using a water bath around the beaker, because temperature also affects the rate of the enzyme-controlled reactions of photosynthesis; if it were not controlled, a change in temperature could increase or decrease the rate independently of light intensity, making it impossible to draw a valid conclusion about the effect of light alone.

Marking scheme

(a) 2 marks: 1 mark for correctly stating intensity decreases with distance; 1 mark for reference to the inverse square relationship. (b) 3 marks: 1 mark for explaining the initial increase in rate with light intensity; 1 mark for correct use of the concept of a limiting factor; 1 mark for correctly explaining the plateau (another factor becomes limiting). (c) 2 marks: 1 mark for a valid controlled variable (e.g. temperature or \(\text{C}\text{O}_{2}\) concentration); 1 mark for a valid, developed reason why it must be controlled.
Question 34 · Structured Concept Applications
7 marks
(a) Name the enzyme that digests starch in the mouth and state the products formed.
(b) Explain why the stomach's protease enzyme, pepsin, requires a strongly acidic environment to work effectively.
(c) Using the lock-and-key model, explain why an enzyme will only catalyse a reaction involving one specific substrate.
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Worked solution

(a) Amylase; it converts starch into maltose (a reducing sugar). (b) Pepsin has an optimum pH that is strongly acidic (around pH 2); the stomach produces hydrochloric acid, which provides this acidic environment. At a pH far from this optimum, the enzyme's active site changes shape (its activity is reduced/it may denature), so pepsin only works effectively within the acidic conditions the stomach provides. (c) An enzyme's active site has a specific shape that is complementary to the shape of one particular substrate molecule, like a lock and key; only a substrate with a matching, complementary shape can bind to the active site to form an enzyme-substrate complex and be catalysed. A differently shaped substrate does not fit the active site, so no enzyme-substrate complex forms and no reaction is catalysed.

Marking scheme

(a) 2 marks: 1 mark for amylase; 1 mark for maltose as the product. (b) 2 marks: 1 mark for reference to pepsin's low/acidic optimum pH provided by stomach \(\text{H}\text{Cl}\); 1 mark for explaining reduced activity away from this optimum. (c) 3 marks: 1 mark for the complementary-shape concept; 1 mark for correct reference to formation of an enzyme-substrate complex; 1 mark for explaining why a differently shaped substrate cannot bind/react.
Question 35 · Structured Concept Applications
6 marks
(a) Write the word equation for aerobic respiration.
(b) Explain two ways in which regular aerobic exercise can improve the efficiency of the respiratory and circulatory systems over time.
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Worked solution

(a) Glucose + oxygen → carbon dioxide + water (with energy released). (b) Regular exercise can increase lung/vital capacity, allowing more air (and so more oxygen) to be taken in with each breath, and can increase the density of capillaries around the alveoli, increasing the surface area available for gas exchange. Regular exercise can also strengthen the heart muscle, increasing its stroke volume (the volume of blood pumped per beat), so the same amount of oxygenated blood can be delivered to the body with fewer heartbeats, lowering resting heart rate over time.

Marking scheme

(a) 2 marks: 1 mark for correct reactants (glucose and oxygen); 1 mark for correct products (carbon dioxide and water, with energy released). (b) 4 marks: up to 2 marks for each of two valid, clearly explained ways exercise improves respiratory/circulatory efficiency (e.g. increased lung capacity/alveolar surface area; strengthened heart muscle/increased stroke volume and reduced resting heart rate), 1 mark for identification and 1 mark for explanation/development of each.
Question 36 · Structured Concept Applications
6 marks
(a) Describe the pathway of a reflex arc from stimulus to response, naming the structures involved.
(b) Explain one advantage of a reflex action compared with a response controlled consciously by the brain.
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Worked solution

(a) A stimulus is detected by a receptor; an electrical impulse travels along a sensory neurone to the central nervous system (spinal cord), where it passes across a synapse to a relay neurone; the impulse then passes across another synapse to a motor neurone, which carries it to an effector (a muscle or gland), producing the response. (b) Because a reflex action only involves the spinal cord and does not require conscious processing by the brain, it occurs much faster than a consciously controlled response; this rapid response helps to protect the body from harm, for example by causing a hand to be withdrawn from a hot object before pain is even consciously registered.

Marking scheme

(a) 3 marks: 1 mark for receptor detecting the stimulus and impulse travelling along a sensory neurone; 1 mark for a synapse/relay neurone in the spinal cord (CNS); 1 mark for a motor neurone carrying the impulse to an effector. (b) 3 marks: 1 mark for correctly stating that a reflex bypasses conscious brain processing; 1 mark for correctly linking this to a faster response; 1 mark for a valid, developed explanation of the protective benefit (e.g. named example).
Question 37 · Structured Concept Applications
6 marks
(a) Describe how a pyramid of biomass would appear for the food chain: grass → rabbit → fox.
(b) Explain why the amount of biomass decreases at each successive trophic level in a food chain.
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Worked solution

(a) The pyramid of biomass would be widest at the bottom, representing grass (the producer), becoming progressively narrower for the rabbit (primary consumer) and narrower again for the fox (secondary consumer/top predator), since the total biomass present decreases at each higher trophic level. (b) Not all of the biomass/energy present at one trophic level is passed on to the next: some biomass is used by the organism in respiration and lost from the food chain as heat energy; some biomass is lost in waste materials such as faeces and urine, which are not eaten by the next consumer; and some parts of an organism (e.g. bones, roots) are not eaten or digested by the next consumer. As a result, typically only around 10% of the biomass at one level is transferred to the next, so biomass decreases at each successive trophic level.

Marking scheme

(a) 2 marks: 1 mark for a correctly shaped pyramid narrowing from a wide base; 1 mark for the trophic levels in the correct order (grass, rabbit, fox). (b) 4 marks: up to 3 marks for named, explained sources of biomass loss (e.g. respiration/heat loss, waste materials, uneaten/undigested parts — 1 mark each, max 3); 1 mark for the overall conclusion that this results in progressively less biomass being available at each higher trophic level.
Question 38 · Structured Concept Applications
7 marks
Sodium chloride is an ionic compound.

(a) Describe, in terms of electron transfer, how sodium and chlorine atoms form sodium and chloride ions.
(b) Describe the structure of solid sodium chloride and explain why it has a high melting point.
(c) Explain why solid sodium chloride does not conduct electricity but molten sodium chloride does.
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Worked solution

(a) A sodium atom (electron arrangement 2,8,1) loses its single outer-shell electron to form a positively charged \(\text{Na}^{+}\) ion with a stable, full outer shell (2,8). A chlorine atom (2,8,7) gains this electron to form a negatively charged \(\text{Cl}^{-}\) ion with a stable, full outer shell (2,8,8). The oppositely charged ions are then held together by strong electrostatic forces of attraction. (b) Solid sodium chloride has a giant ionic lattice structure, in which each ion is surrounded by, and strongly electrostatically attracted to, oppositely charged ions in a regular, repeating three-dimensional arrangement. Its high melting point results because a very large amount of energy is needed to overcome these numerous strong electrostatic forces of attraction throughout the whole lattice. (c) In the solid, the ions are held in fixed positions within the rigid lattice and cannot move freely, so there are no mobile charge carriers and it cannot conduct electricity. When molten, the lattice structure breaks down and the ions become free to move, allowing them to carry electric charge through the liquid, so molten sodium chloride does conduct.

Marking scheme

(a) 3 marks: 1 mark for sodium losing an electron to form \(\text{Na}^{+}\); 1 mark for chlorine gaining an electron to form \(\text{Cl}^{-}\); 1 mark for reference to both ions achieving a full/stable outer shell. (b) 2 marks: 1 mark for a correctly described giant ionic lattice structure; 1 mark for correctly explaining the high melting point in terms of many strong electrostatic forces requiring much energy to overcome. (c) 2 marks: 1 mark for correctly explaining that ions are fixed in the solid and cannot carry charge; 1 mark for correctly explaining that ions are free to move and carry charge when molten.
Question 39 · Structured Concept Applications
7 marks
A student tests an unknown gas produced in a reaction.

(a) Describe the test for oxygen gas and its positive result.
(b) Describe the test for carbon dioxide gas and its positive result.
(c) A student carries out paper chromatography on a mixture of food dyes and obtains two spots with different Rf values. Explain what this shows about the mixture and how the identity of each dye could be confirmed.
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Worked solution

(a) A glowing splint is inserted into the gas; if oxygen is present, the splint relights/glows more brightly. (b) The gas is bubbled through limewater (calcium hydroxide solution); if carbon dioxide is present, the limewater turns cloudy/milky. (c) Obtaining two spots with different Rf values shows that the mixture contains at least two different substances/dyes, because each moves a different distance relative to the solvent front depending on its own solubility in the solvent and its attraction to the paper. The identity of each dye can be confirmed by comparing its Rf value, measured under the same solvent and conditions, with the Rf values of known reference dyes run on the same chromatogram.

Marking scheme

(a) 2 marks: 1 mark for the correct method (glowing splint); 1 mark for the correct positive result (relights/glows more brightly). (b) 2 marks: 1 mark for the correct method (bubble through limewater); 1 mark for the correct positive result (turns cloudy/milky). (c) 3 marks: 1 mark for correctly interpreting two spots as showing at least two substances present; 1 mark for correctly explaining that Rf differs due to differing solubility/attraction to the paper; 1 mark for a correct method to confirm identity (compare Rf with known references under identical conditions).
Question 40 · Structured Concept Applications
7 marks
(a) Write the general word equation for the reaction between an acid and a metal carbonate.
(b) A student neutralises dilute sulfuric acid with copper carbonate to make copper sulfate crystals. Describe how the excess (unreacted) copper carbonate is removed, and how pure, dry crystals are then obtained.
(c) Explain, in terms of ions, why all neutralisation reactions between an acid and an alkali can be represented by the same ionic equation.
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Worked solution

(a) Acid + metal carbonate → salt + water + carbon dioxide. (b) The mixture is filtered to remove the excess, unreacted solid copper carbonate, leaving a blue copper sulfate solution as the filtrate. This filtrate is then gently heated/evaporated to reduce its volume until it reaches saturation point (crystals begin to form), then left to cool so crystals form; the crystals are then filtered off and dried (e.g. between sheets of filter paper) to obtain pure, dry copper sulfate crystals. (c) In any acid, the reacting species is the hydrogen ion, \(\text{H}^{+}\text{(aq)}\); in any alkali, the reacting species is the hydroxide ion, \(\text{O}\text{H}^{-}\text{(aq)}\). Neutralisation always involves the same reaction between these two ions to form water: \(\text{H}^{+}\text{(aq)} + \text{O}\text{H}^{-}\text{(aq)} \rightarrow \text{H}_{2}\text{O}\text{(l)}\), regardless of which specific acid or alkali is used, so this same ionic equation applies to every acid–alkali neutralisation.

Marking scheme

(a) 1 mark: fully correct word equation. (b) 3 marks: 1 mark for filtration to remove excess solid; 1 mark for evaporation/heating the filtrate to the point of saturation; 1 mark for cooling/crystallising and drying the crystals. (c) 3 marks: 1 mark for identifying \(\text{H}^{+}\text{(aq)}\) as the reacting species from acids; 1 mark for identifying \(\text{O}\text{H}^{-}\text{(aq)}\) as the reacting species from alkalis; 1 mark for the correct ionic equation \(\text{H}^{+}\text{(aq)} + \text{O}\text{H}^{-}\text{(aq)} \rightarrow \text{H}_{2}\text{O}\text{(l)}\) and explanation that this is common to all such reactions.
Question 41 · Structured Concept Applications
6 marks
(a) Describe the structure of graphite and explain why it is used as a lubricant.
(b) Explain why graphite, unlike diamond, is able to conduct electricity.
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Worked solution

(a) Graphite has a giant covalent structure arranged in layers of hexagonally-bonded carbon atoms, with each carbon atom covalently bonded to only three others within its layer. The layers are held together only by weak intermolecular forces, allowing them to slide over each other easily; this is why graphite is soft and slippery and can be used as a lubricant (and in pencils). (b) Each carbon atom in graphite uses only three of its four outer-shell electrons in covalent bonding, leaving one delocalised electron per atom that is free to move throughout the structure between the layers; this allows graphite to conduct electricity. In diamond, every carbon atom uses all four outer-shell electrons in covalent bonds, so there are no delocalised electrons free to move, and diamond cannot conduct electricity.

Marking scheme

(a) 3 marks: 1 mark for a correctly described layered giant covalent structure with each carbon bonded to three others; 1 mark for weak forces between layers allowing them to slide; 1 mark for correctly linking this to use as a lubricant. (b) 3 marks: 1 mark for identifying delocalised electrons present in graphite and free to move; 1 mark for correctly linking this to electrical conduction; 1 mark for correctly contrasting with diamond, which has no delocalised/free electrons.
Question 42 · Structured Concept Applications
6 marks
(a) State why elements in the same period of the Periodic Table have different chemical properties, despite having the same number of electron shells.
(b) Explain why the noble gases (Group 0) are very unreactive.
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Worked solution

(a) Across a period, elements have an increasing number of electrons in their outer shell, from 1 in Group 1 up to a full outer shell in Group 0. It is the number of outer-shell electrons that determines an element's chemical properties (how readily and in what way it reacts), so chemical properties change progressively across a period even though the number of electron shells stays the same. (b) Atoms of noble gases already have a full outer shell of electrons, which is a stable electron configuration. This means they have no tendency to lose, gain or share electrons in order to bond with other atoms, so they exist as very unreactive, stable single atoms.

Marking scheme

(a) 3 marks: 1 mark for correctly stating outer-shell electron number increases across a period; 1 mark for correctly linking outer-shell electrons to chemical properties/reactivity; 1 mark for a correct overall conclusion (properties change across a period as a result). (b) 3 marks: 1 mark for correctly identifying a full outer shell; 1 mark for correctly linking this to no tendency to lose/gain/share electrons; 1 mark for the correct conclusion (very unreactive).
Question 43 · Structured Concept Applications
7 marks
A cyclist accelerates uniformly from rest to 8 m/s in 4 s, then travels at a constant 8 m/s for 10 s, then decelerates uniformly to rest in 2 s.

(a) Describe the shape of the velocity–time graph for this journey.
(b) Calculate the acceleration during the first 4 seconds.
(c) Calculate the total distance travelled during the whole journey, using the graph.
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Worked solution

(a) The graph is a straight line rising from the origin (0, 0) to (4, 8), showing uniform acceleration; then a horizontal straight line from (4, 8) to (14, 8), showing constant velocity; then a straight line falling from (14, 8) to (16, 0), showing uniform deceleration to rest. (b) Acceleration = (v − u) ÷ t = \((8 − 0) ÷ 4 = 2\) m/s². (c) Total distance = area under the graph = area of the first triangle + area of the rectangle + area of the second triangle = (\(½ × 4 × 8\)) + (\(10 × 8\)) + (\(½ × 2 × 8\)) = \(16 + 80 + 8 = 104\) m.

Marking scheme

(a) 2 marks: 1 mark for the correct overall shape (rising, then flat, then falling to zero); 1 mark for correctly consistent time/velocity values at each stage. (b) 2 marks: 1 mark for correct substitution into \(a = (v − u) ÷ t\); 1 mark for the correct final answer of 2 m/s² with unit. (c) 3 marks: 1 mark for the correct method (splitting the area under the graph into a triangle, rectangle and triangle); 1 mark for correct calculation of each of the three areas; 1 mark for the correct total distance of 104 m.
Question 44 · Structured Concept Applications
7 marks
A see-saw is balanced with a 300 N child sitting 1.5 m from the pivot.

(a) State the principle of moments.
(b) Calculate the distance from the pivot at which a 450 N adult must sit on the opposite side to balance the see-saw.
(c) Explain what would happen to the see-saw if the adult instead sat 0.6 m from the pivot, and why.
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Worked solution

(a) For a system in equilibrium (balanced), the sum of the clockwise moments about a pivot equals the sum of the anticlockwise moments about the same pivot. (b) \(\text{Moment} = \text{force} × \text{distance}\). Child's moment = \(300 × 1.5 = 450\) Nm. For balance, adult's moment must also equal 450 Nm: \(450 = 450\) × d, so d = \(450 ÷ 450 = 1.0\) m. (c) At 0.6 m, the adult's moment would be \(450 × 0.6 = 270\) Nm, which is less than the child's moment of 450 Nm. Since the moments would no longer be equal, the see-saw would be unbalanced and would tip down on the child's side, as the child's (larger) moment would dominate.

Marking scheme

(a) 1 mark: correct statement of the principle of moments. (b) 3 marks: 1 mark for correctly calculating the child's moment (450 Nm); 1 mark for correct rearrangement to find distance; 1 mark for the correct final answer of 1.0 m with unit. (c) 3 marks: 1 mark for correctly calculating the adult's new moment (270 Nm); 1 mark for correctly comparing this with the child's moment and identifying they are unequal; 1 mark for the correct conclusion that the see-saw tips down on the child's side.
Question 45 · Structured Concept Applications
6 marks
(a) Use the kinetic theory to describe the differences in particle arrangement and movement between solids, liquids and gases.
(b) Explain, in terms of particles, why a fixed mass of gas exerts a greater pressure on the walls of its container when it is heated at constant volume.
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Worked solution

(a) In a solid, particles are closely packed in a fixed, regular arrangement and can only vibrate about fixed positions. In a liquid, particles are still close together but arranged randomly, and are able to move and slide past one another. In a gas, particles are far apart, arranged randomly, and move rapidly and randomly in all directions, with very weak forces between them. (b) Heating the gas increases the average kinetic energy of its particles, so they move faster on average. These faster-moving particles collide with the container walls more frequently, and each collision exerts a greater force on the wall. Both a higher frequency of collisions and a greater force per collision increase the total force acting on a given area of the container walls, increasing the gas pressure.

Marking scheme

(a) 3 marks: 1 mark each for a correctly described state (solid, liquid, gas), covering both particle arrangement and movement. (b) 3 marks: 1 mark for particles gaining kinetic energy/moving faster when heated; 1 mark for more frequent collisions with the container walls; 1 mark for a greater force per collision, both increasing pressure.
Question 46 · Structured Concept Applications
7 marks
A 1200 kg car decelerates from 20 m/s to rest using its brakes.

(a) State the energy store that decreases as the car decelerates, and the energy store that increases in the brakes as a result.
(b) Calculate the kinetic energy of the car when travelling at 20 m/s, using \(KE = ½\text{mv}²\).
(c) State one assumption made in using your answer to part (b) as the total energy transferred to the brakes.
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Worked solution

(a) The kinetic energy store of the car decreases as it slows down; the thermal energy store of the brakes (and surrounding air) increases, as work done by friction between the brake pads and discs transfers energy to heat. (b) KE = \(½ × 1200 × 20² = ½ × 1200 × 400 = 240,000\) J. (c) The calculation assumes that all of the car's kinetic energy is transferred to the thermal energy store of the brakes, with no energy 'lost' to other stores such as sound or overcoming air resistance during braking — in reality, some energy is dissipated in these other ways.

Marking scheme

(a) 2 marks: 1 mark for the correct decreasing store (kinetic energy store of the car); 1 mark for the correct increasing store (thermal energy store of the brakes). (b) 4 marks: 1 mark for correct substitution into \(KE = ½\text{mv}²\); 1 mark for correctly squaring the velocity (400); 1 mark for correct arithmetic; 1 mark for the correct final answer of 240,000 J with unit. (c) 1 mark: a valid assumption correctly stated (e.g. no energy lost to sound/air resistance, all KE transferred to the brakes).
Question 47 · Structured Concept Applications
6 marks
(a) Describe, in terms of subatomic particles, what happens during beta decay.
(b) A sample of a radioactive isotope has a half-life of 8 days and an initial activity of 640 Bq. Calculate its activity after 24 days.
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Worked solution

(a) In beta decay, a neutron within the nucleus converts into a proton and an electron; the high-energy electron (the beta particle) is emitted from the nucleus, while the proton remains. As a result, the atomic number of the nucleus increases by 1 (forming a new element), while the mass number stays the same, since the total number of protons plus neutrons is unchanged. (b) 24 days ÷ 8 days per half-life = 3 half-lives. Activity after each half-life: 640 → 320 (1st) → 160 (2nd) → 80 Bq (3rd).

Marking scheme

(a) 3 marks: 1 mark for a neutron converting into a proton and an electron; 1 mark for the electron (beta particle) being emitted from the nucleus; 1 mark for the correct effect on atomic number (+1) and mass number (unchanged). (b) 3 marks: 1 mark for correctly calculating 3 half-lives have elapsed; 1 mark for showing the repeated halving as working; 1 mark for the correct final answer of 80 Bq.

Section Unit 2 Theory Papers (B2, C2, P2)

Answer all questions across Biology, Chemistry, and Physics Unit 2 Higher Tier papers.
53 Question · 240 marks
Question 1 · Short Recall & Diagnostic Selection
2 marks
Define the term 'osmosis'.
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Worked solution

Osmosis is the net movement of water molecules from a region of higher water potential (a more dilute solution) to a region of lower water potential (a more concentrated solution), through a partially permeable membrane.

Marking scheme

1 mark: correct direction of net water movement (high to low water potential/dilute to concentrated); 1 mark: correct reference to a partially permeable membrane.
Question 2 · Short Recall & Diagnostic Selection
2 marks
State two differences between arteries and veins.
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Worked solution

Arteries have thick, muscular and elastic walls to withstand and maintain the high pressure of blood being pumped away from the heart. Veins have thinner walls, carry blood at lower pressure back to the heart, and often contain valves to prevent the backflow of blood.

Marking scheme

1 mark for each correct, valid difference stated, up to a maximum of 2 (e.g. wall thickness, pressure/direction of flow, presence of valves).
Question 3 · Short Recall & Diagnostic Selection
2 marks
Name two hormones involved in controlling the menstrual cycle.
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Worked solution

The menstrual cycle is controlled by several hormones, including follicle-stimulating hormone (FSH), luteinising hormone (LH), oestrogen and progesterone, which act on the ovaries and uterus lining.

Marking scheme

1 mark for each correctly named hormone, up to a maximum of 2 (accept FSH, LH, oestrogen, progesterone).
Question 4 · Short Recall & Diagnostic Selection
2 marks
State the order of reactivity of magnesium, iron and copper (most to least reactive), and state which of these three metals would react with dilute hydrochloric acid.
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Worked solution

In order of decreasing reactivity: magnesium, then iron, then copper. Magnesium and iron are both more reactive than hydrogen, so both react with dilute hydrochloric acid; copper is less reactive than hydrogen, so it does not react with the acid.

Marking scheme

1 mark: correct order (magnesium, iron, copper); 1 mark: correct identification that magnesium and iron react with the acid but copper does not.
Question 5 · Short Recall & Diagnostic Selection
2 marks
State the two substances that must both be present for iron to rust.
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Worked solution

Iron rusts (is oxidised) only when both water (moisture) and oxygen are present together; if either is absent, rusting does not occur.

Marking scheme

1 mark: water/moisture correctly identified; 1 mark: oxygen correctly identified.
Question 6 · Short Recall & Diagnostic Selection
2 marks
State two ways of increasing the rate of a chemical reaction between a solid and a solution.
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Worked solution

The rate of reaction between a solid and a solution can be increased by increasing the temperature, increasing the concentration of the solution, increasing the surface area of the solid (e.g. using smaller pieces or a powder), or by adding a suitable catalyst.

Marking scheme

1 mark for each correct, valid method stated, up to a maximum of 2.
Question 7 · Short Recall & Diagnostic Selection
2 marks
State the equation linking wave speed, frequency and wavelength, and state the unit of frequency.
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Worked solution

Wave speed = frequency × wavelength. Frequency is measured in hertz (Hz).

Marking scheme

1 mark: correct equation (speed = frequency × wavelength); 1 mark: correct unit of frequency (Hz).
Question 8 · Short Recall & Diagnostic Selection
2 marks
State the law of reflection.
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Worked solution

The law of reflection states that the angle of incidence is equal to the angle of reflection, both measured from the normal (a line perpendicular to the reflecting surface at the point of incidence).

Marking scheme

1 mark: correct statement that the angle of incidence equals the angle of reflection; 1 mark: correct reference to both angles being measured from the normal.
Question 9 · Short Recall & Diagnostic Selection
2 marks
State the difference between how current behaves in a series circuit compared with a parallel circuit.
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Worked solution

In a series circuit, the current is the same at every point around the circuit. In a parallel circuit, the current splits between the branches, so the total current supplied is equal to the sum of the currents flowing through each individual branch.

Marking scheme

1 mark: correct statement for series (current the same throughout); 1 mark: correct statement for parallel (current splits/total equals sum of branch currents).
Question 10 · Short Recall & Diagnostic Selection
3 marks
Define the term 'genome' and state one way that knowledge of the human genome can be used in medicine.
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Worked solution

A genome is the entire genetic material (all of the DNA/genes) of an organism. Knowledge of the human genome can be used in medicine to identify genes associated with inherited disorders, allowing genetic screening or testing so that individuals at risk can be identified and offered appropriate advice, monitoring or treatment.

Marking scheme

1 mark: correct definition of genome; 1 mark: a valid medical use identified (e.g. genetic screening for inherited disorders); 1 mark: the use correctly developed/explained.
Question 11 · Short Recall & Diagnostic Selection
3 marks
Explain the difference between continuous and discontinuous variation, giving an example of each.
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Worked solution

Continuous variation shows a full, unbroken range of values between two extremes, with no distinct categories; it is usually controlled by several genes (and often influenced by environment), for example human height. Discontinuous variation falls into a small number of distinct, separate categories with no intermediate values; it is usually controlled by a single gene, for example human blood group.

Marking scheme

1 mark: correct description of continuous variation with a valid example; 1 mark: correct description of discontinuous variation with a valid example; 1 mark: correct reference to genetic control (many genes for continuous, a single gene for discontinuous).
Question 12 · Short Recall & Diagnostic Selection
3 marks
Describe two ways in which white blood cells defend the body against pathogens.
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Worked solution

Phagocytes are a type of white blood cell that engulf and digest pathogens directly (phagocytosis). Lymphocytes are a type of white blood cell that recognise specific antigens on the surface of a pathogen and produce complementary antibodies, which bind to the pathogen and help to destroy it or mark it for destruction.

Marking scheme

1 mark: phagocytosis correctly described; 1 mark: antibody production by lymphocytes correctly described; 1 mark: correct additional detail/development of either mechanism (e.g. reference to antigens).
Question 13 · Short Recall & Diagnostic Selection
3 marks
Describe the difference between a saturated and an unsaturated hydrocarbon, and state a chemical test that can distinguish between them.
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Worked solution

A saturated hydrocarbon contains only single carbon-carbon bonds (e.g. an alkane); an unsaturated hydrocarbon contains at least one carbon-carbon double bond (e.g. an alkene). Bromine water can be used to test for unsaturation: an unsaturated hydrocarbon rapidly decolourises bromine water (from orange to colourless), while a saturated hydrocarbon does not.

Marking scheme

1 mark: correct definitions of saturated and unsaturated; 1 mark: correct test reagent (bromine water); 1 mark: correct results distinguishing the two (decolourises for unsaturated, stays orange for saturated).
Question 14 · Short Recall & Diagnostic Selection
3 marks
Describe what happens at the cathode and the anode during the electrolysis of molten lead bromide, including the products formed.
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Worked solution

At the cathode (negative electrode), positively charged lead ions (\(\text{Pb}^{2+}\)) are attracted, gain electrons and are reduced to form molten lead metal. At the anode (positive electrode), negatively charged bromide ions (\(\text{Br}^{-}\)) are attracted, lose electrons and are oxidised to form bromine.

Marking scheme

1 mark: correct cathode process and product (\(\text{Pb}^{2+}\) gains electrons/reduced to Pb); 1 mark: correct anode process and product (\(\text{Br}^{-}\) loses electrons/oxidised to \(\text{Br}_{2}\)); 1 mark: correct reference to ions being attracted to the oppositely charged electrode.
Question 15 · Short Recall & Diagnostic Selection
3 marks
Describe a test to identify carbon dioxide gas and a test to identify hydrogen gas, stating the positive result for each.
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Worked solution

To test for carbon dioxide, the gas is bubbled through limewater (calcium hydroxide solution); a positive result is the limewater turning cloudy/milky. To test for hydrogen, a lit splint is held at the mouth of the test tube; a positive result is a squeaky pop sound as the hydrogen ignites and burns rapidly.

Marking scheme

1 mark: correct \(\text{C}\text{O}_{2}\) test and result (limewater turns cloudy); 1 mark: correct hydrogen test and result (lit splint gives a squeaky pop); 1 mark: correct distinction between using a lit splint for hydrogen (not a glowing splint, which tests for oxygen).
Question 16 · Short Recall & Diagnostic Selection
3 marks
State three factors that increase the strength of the magnetic field produced by a solenoid (electromagnet).
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Worked solution

The strength of a solenoid's magnetic field can be increased by increasing the current flowing through it, by increasing the number of turns (coils) of wire, and by adding a soft iron core inside the coil.

Marking scheme

1 mark for each correct factor stated, up to a maximum of 3 (increasing current; increasing number of turns; adding an iron core).
Question 17 · Short Recall & Diagnostic Selection
3 marks
State what is meant by an 'orbit', and explain why a satellite in a stable circular orbit does not require a forward-driving force to maintain its speed.
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Worked solution

An orbit is the curved path followed by one body (e.g. a satellite) around another (e.g. a planet), maintained by the gravitational force of attraction between them. Because this gravitational force acts towards the centre of the orbit — perpendicular to the satellite's direction of motion at every point — it continually changes the satellite's direction (keeping it moving in a circle) rather than doing work on it to speed it up or slow it down, so its speed remains constant without needing any additional forward-driving force.

Marking scheme

1 mark: correct definition of an orbit (curved path due to gravitational attraction); 1 mark: correct reference to gravity providing the centripetal force; 1 mark: correct explanation that a force perpendicular to motion changes direction, not speed.
Question 18 · Short Recall & Diagnostic Selection
3 marks
Define 'potential difference' and state the equation linking potential difference, current and resistance.
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Worked solution

Potential difference (voltage) is the energy transferred per unit charge passed between two points in a circuit. It is linked to current and resistance by the equation \(V = I × R\) (potential difference = current × resistance).

Marking scheme

1 mark: correct definition of potential difference (energy transferred per unit charge); 1 mark: correct equation (\(V = I × R\)); 1 mark: correct identification of the unit of potential difference (volt, V).
Question 19 · Multi-Step Calculations & Rate Graphs
4 marks
A pea plant heterozygous for stem height (Tt, tall dominant over short) is crossed with a homozygous recessive plant (tt). Using a genetic diagram, determine the expected genotype ratio and the percentage probability that an offspring will be tall.
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Worked solution

Parent Tt produces gametes T and t; parent tt produces only gametes t. Combining these gives offspring genotypes Tt, Tt, tt, tt — a ratio of 1 Tt : 1 tt. Since Tt is tall (T dominant) and tt is short, half of the offspring (2 out of 4) are expected to be tall, giving a 50% probability.

Marking scheme

1 mark: correct gametes identified for each parent (T,t and t,t); 1 mark: correct genotype combinations shown (Tt, Tt, tt, tt); 1 mark: correct genotype ratio (1:1); 1 mark: correct percentage probability of tall offspring (50%).
Question 20 · Multi-Step Calculations & Rate Graphs
4 marks
A person's heart has a stroke volume of 70 cm³ and a heart rate of 72 beats per minute. Calculate their cardiac output in cm³ per minute.
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Worked solution

\(\text{Cardiac output} = \text{stroke volume} × \text{heart rate}\) = \(70 × 72 = 5040\) cm³/min.

Marking scheme

1 mark: correct formula stated/used (\(\text{cardiac output} = \text{stroke volume} × \text{heart rate}\)); 1 mark: correct substitution; 1 mark: correct arithmetic; 1 mark: correct final answer of 5040 cm³/min with unit.
Question 21 · Multi-Step Calculations & Rate Graphs
4 marks
In a fertility clinic, 340 IVF treatment cycles were carried out and 68 resulted in a successful pregnancy. Calculate the percentage success rate.
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Worked solution

Percentage success rate = (successful cycles ÷ total cycles) × \(100 = (68 ÷ 340) × 100 = 20\)%.

Marking scheme

1 mark: correct substitution into percentage = \((68 ÷ 340) × 100\); 1 mark: correct arithmetic; 1 mark: correct final answer of 20%; 1 mark: percentage sign/unit correctly given.
Question 22 · Multi-Step Calculations & Rate Graphs
4 marks
In a displacement reaction, 6.5 g of zinc completely displaces copper from excess copper sulfate solution: \(\text{Zn} + \text{Cu}\text{S}\text{O}_{4} \rightarrow \text{Zn}\text{S}\text{O}_{4} + \text{Cu}\). Calculate the maximum mass of copper produced (Ar: Zn = 65, Cu = 64).
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Worked solution

\(\text{Moles of Zn} = \text{mass} ÷ Ar\) = \(6.5 ÷ 65 = 0.10\) mol. The equation shows a 1:1 mole ratio of Zn to Cu, so moles of Cu formed = 0.10 mol. \(\text{Mass of Cu} = \text{moles} × Ar\) = \(0.10 × 64 = 6.4\) g.

Marking scheme

1 mark: correct moles of zinc calculated (0.10 mol); 1 mark: correct 1:1 mole ratio applied; 1 mark: correct moles of copper obtained (0.10 mol); 1 mark: correct final mass of 6.4 g with unit.
Question 23 · Multi-Step Calculations & Rate Graphs
4 marks
Calculate the volume, in dm³, occupied by 0.50 mol of carbon dioxide gas at room temperature and pressure (rtp), given that 1 mole of any gas occupies 24 dm³ at rtp.
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Worked solution

Volume = moles × molar volume at rtp = \(0.50 × 24 = 12\) dm³.

Marking scheme

1 mark: correct relationship used (volume = moles × 24 dm³); 1 mark: correct substitution; 1 mark: correct arithmetic; 1 mark: correct final answer of 12 dm³ with unit.
Question 24 · Multi-Step Calculations & Rate Graphs
4 marks
During the electrorefining of copper using copper electrodes, 0.32 g of copper is deposited at the cathode. Calculate the number of moles of copper deposited (Ar Cu = 64), and state what happens to the mass of the anode.
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Worked solution

\(\text{Moles of copper deposited} = \text{mass} ÷ Ar\) = \(0.32 ÷ 64 = 0.005\) mol. The anode (made of impure copper) loses mass during electrorefining, as copper atoms at the anode lose electrons and dissolve into solution as \(\text{Cu}^{2+}\) ions, which then travel to the cathode to be deposited as pure copper.

Marking scheme

1 mark: correct substitution into \(\text{moles} = \text{mass} ÷ Ar\); 1 mark: correct final answer of 0.005 mol with unit; 1 mark: correct statement that the anode loses mass; 1 mark: correct reason (copper anode dissolves into solution as ions).
Question 25 · Multi-Step Calculations & Rate Graphs
4 marks
Light travels from glass into air. Using \(\text{sin}(C) = 1 ÷ n\), calculate the critical angle, C, for a glass-air boundary where the refractive index of the glass, n, is 1.5.
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Worked solution

\(\text{sin}(C) = 1 ÷ n\) = \(1 ÷ 1.5 = 0.667\). C = sin⁻¹\((0.667) = 41.8\)°, which rounds to approximately 42°.

Marking scheme

1 mark: correct substitution into \(\text{sin}(C) = 1 ÷ n\); 1 mark: correct value of sin(C) (0.667); 1 mark: correct method (inverse sine) to find the angle; 1 mark: correct final answer of approximately 42° (accept 41–42°).
Question 26 · Multi-Step Calculations & Rate Graphs
4 marks
A step-up transformer has 200 turns on the primary coil and 1000 turns on the secondary coil. If the primary (input) voltage is 12 V, calculate the secondary (output) voltage, using \(Vs ÷ Vp = Ns ÷ Np\).
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Worked solution

\(Vs ÷ Vp = Ns ÷ Np\), so \(Vs = Vp × (Ns ÷ Np)\) = \(12 × (1000 ÷ 200) = 12 × 5 = 60\) V.

Marking scheme

1 mark: correct transformer equation stated/used; 1 mark: correct turns ratio calculated (\(1000 ÷ 200 = 5\)); 1 mark: correct substitution/rearrangement; 1 mark: correct final answer of 60 V with unit.
Question 27 · Multi-Step Calculations & Rate Graphs
5 marks
Potato cylinders of initial mass 4.80 g are placed in a sucrose solution for 24 hours and grow to a final mass of 5.28 g. Calculate the percentage change in mass, and state whether the solution was more or less concentrated than the potato cells' cytoplasm.
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Worked solution

Change in mass = \(5.28 − 4.80 = 0.48\) g. \(\text{Percentage change} = (\text{change} ÷ \text{original mass}) × 100\) = \((0.48 ÷ 4.80) × 100\) = +10%. Since the potato cylinders gained mass, water must have moved into the potato cells by osmosis, which means the surrounding sucrose solution had a higher water potential (was more dilute/less concentrated) than the cytoplasm of the potato cells.

Marking scheme

1 mark: correct change in mass calculated (0.48 g); 1 mark: correct substitution into \(\text{percentage change} = (\text{change} ÷ \text{original}) × 100\); 1 mark: correct final answer of +10%; 1 mark: correct statement that the solution was less concentrated/more dilute than the cytoplasm; 1 mark: correct reasoning linking mass gain to net water movement into the cells by osmosis.
Question 28 · Multi-Step Calculations & Rate Graphs
5 marks
The number of new cases of a disease recorded over 5 weeks was: Week 1 — 20; Week 2 — 45; Week 3 — 90; Week 4 — 150; Week 5 — 160. Calculate the percentage increase in new cases from Week 1 to Week 4, and describe the trend shown by this data.
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Worked solution

Percentage increase = (\((150 − 20) ÷ 20\)) × \(100 = (130 ÷ 20) × 100 = 650\)%. The data shows the number of new cases rising steeply through Weeks 1–4, but the increase from Week 4 to Week 5 (150 to 160) is much smaller than in earlier weeks, showing the rate of new infections beginning to level off/slow down, possibly due to increasing immunity in the population or the effect of control measures.

Marking scheme

1 mark: correct change in cases calculated (130); 1 mark: correct substitution into percentage increase formula; 1 mark: correct final answer of 650%; 1 mark: correct description of the overall rising trend; 1 mark: correct identification that the rate of increase slows/levels off by Week 5.
Question 29 · Multi-Step Calculations & Rate Graphs
5 marks
In a reaction between marble chips and hydrochloric acid, the volume of gas collected was 40 cm³ at 10 s, 70 cm³ at 40 s, and a final volume of 80 cm³ at 60 s. Calculate the mean rate of reaction over the first 10 seconds and over the interval between 40 s and 60 s, and explain what these values show about how the rate changes as the reaction proceeds.
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Worked solution

Rate (0–10 s) = volume ÷ time = \(40 ÷ 10 = 4\) cm³/s. Rate (40–60 s) = \((80 − 70) ÷ (60 − 40) = 10 ÷ 20 = 0.5\) cm³/s. These values show the rate of reaction decreases considerably as the reaction proceeds, because the concentration of acid falls as it is used up, reducing the frequency of successful collisions between acid and marble particles per unit time.

Marking scheme

1 mark: correct rate calculated for 0–10 s (4 cm³/s); 1 mark: correct rate calculated for 40–60 s (0.5 cm³/s); 1 mark: correct comparison stating the rate has decreased; 2 marks: correct explanation in terms of falling acid concentration reducing the frequency of successful collisions.
Question 30 · Multi-Step Calculations & Rate Graphs
5 marks
Calculate the empirical formula of a compound containing 2.4 g of carbon, 0.6 g of hydrogen and 3.2 g of oxygen (Ar: C = 12, H = 1, O = 16).
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Worked solution

Moles of C = \(2.4 ÷ 12 = 0.2\). Moles of H = \(0.6 ÷ 1 = 0.6\). Moles of O = \(3.2 ÷ 16 = 0.2\). Dividing each by the smallest value (0.2): C = 1, H = 3, O = 1. Empirical formula = \(\text{C}\text{H}_{3}\text{O}\).

Marking scheme

1 mark: correct moles of carbon (0.2); 1 mark: correct moles of hydrogen (0.6); 1 mark: correct moles of oxygen (0.2); 1 mark: correct simplified whole-number ratio (1:3:1); 1 mark: correct final empirical formula (\(\text{C}\text{H}_{3}\text{O}\)).
Question 31 · Multi-Step Calculations & Rate Graphs
5 marks
Using bond energies (C–H = 413, O=O = 498, C=O = 805, O–H = 464 kJ/mol), calculate the overall energy change for the complete combustion of methane, \(\text{C}\text{H}_{4} + 2\text{O}_{2} \rightarrow \text{C}\text{O}_{2} + 2\text{H}_{2}\text{O}\), given that 4 C–H bonds and 2 O=O bonds are broken, and 2 C=O bonds and 4 O–H bonds are formed. State whether the reaction is exothermic or endothermic.
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Worked solution

Energy to break bonds (reactants) = \((4 × 413) + (2 × 498) = 1652 + 996 = 2648\) kJ/mol. Energy released forming bonds (products) = \((2 × 805) + (4 × 464) = 1610 + 1856 = 3466\) kJ/mol. Overall energy change = energy in − energy out = \(2648 − 3466\) = −818 kJ/mol. Since more energy is released forming bonds than is needed to break them, the reaction is exothermic.

Marking scheme

1 mark: correct total energy to break bonds (2648 kJ/mol); 1 mark: correct total energy released forming bonds (3466 kJ/mol); 1 mark: correct method (energy in − energy out); 1 mark: correct final value of −818 kJ/mol; 1 mark: correct conclusion that the reaction is exothermic, with a valid reason.
Question 32 · Multi-Step Calculations & Rate Graphs
5 marks
A sound wave has a frequency of 340 Hz and a wavelength of 1.0 m. Calculate the speed of the wave, and state whether this is consistent with the speed of sound in air (approximately 340 m/s). If the frequency of a different sound wave increased while travelling through the same medium, explain what would happen to its wavelength.
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Worked solution

Wave speed = frequency × wavelength = \(340 × 1.0 = 340\) m/s, which is consistent with the known speed of sound in air (~340 m/s). Because the speed of sound in a given medium remains constant, if frequency increases, wavelength must decrease proportionally (since speed = frequency × wavelength is fixed), keeping the product the same.

Marking scheme

1 mark: correct formula used (speed = frequency × wavelength); 1 mark: correct substitution and arithmetic; 1 mark: correct answer of 340 m/s with a valid comparison to the known speed of sound; 2 marks: correct explanation that wavelength decreases as frequency increases because wave speed in the same medium is constant.
Question 33 · Multi-Step Calculations & Rate Graphs
5 marks
Two resistors of 4 Ω and 12 Ω are connected in parallel. Calculate the combined resistance of the parallel combination.
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Worked solution

\(1 ÷ R(\text{total}) = 1 ÷ \text{R1} + 1 ÷ \text{R2}\) = \(1 ÷ 4 + 1 ÷ 12 = 3 ÷ 12 + 1 ÷ 12 = 4 ÷ 12 = 1 ÷ 3\). Therefore R(total) = 3 Ω.

Marking scheme

1 mark: correct formula stated (1 ÷ Rtotal = 1 ÷ R\(1 + 1\) ÷ R2); 1 mark: correct substitution; 1 mark: correct combination using a common denominator (\(3/12 + 1/12 = 4/12\)); 1 mark: correct simplification to \(1/3\); 1 mark: correct final answer of 3 Ω with unit.
Question 34 · Multi-Step Calculations & Rate Graphs
5 marks
A satellite orbits the Earth at a radius of \(4.2 × 10⁷\) m, completing one orbit in 86,400 s. Calculate its orbital speed, using speed = (2 × π × radius) ÷ time.
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Worked solution

Circumference of orbit = 2 × π × radius = \(2 × 3.14 × 4.2 × 10⁷\) ≈ \(2.64 × 10⁸\) m. \(\text{Speed} = \text{circumference} ÷ \text{time}\) = \(2.64 × 10⁸ ÷ 86,400\) ≈ 3053 m/s, which rounds to approximately 3050 m/s.

Marking scheme

1 mark: correct formula stated/used; 1 mark: correct substitution of values; 1 mark: correct calculation of the orbit's circumference (≈\(2.64 × 10⁸\) m); 1 mark: correct division by time; 1 mark: correct final answer of approximately 3050 m/s (accept 3000–3100 m/s).
Question 35 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe how vaccination can lead to a population achieving herd immunity, and explain the role of memory cells in providing long-term immunity to a vaccinated individual.
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Worked solution

A vaccine contains a small, harmless quantity of a dead or inactive pathogen, or antigens from it. This stimulates white blood cells (lymphocytes) to produce specific antibodies against the pathogen, and importantly, long-lived memory cells are also produced. If the vaccinated person is later exposed to the live pathogen, these memory cells enable a fast, strong secondary immune response, producing antibodies quickly enough to destroy the pathogen before the person becomes ill, giving long-term individual immunity. Herd immunity occurs at the population level: if a sufficiently high proportion of the population is vaccinated (immune), the pathogen has far fewer susceptible hosts to infect, so it cannot spread easily through the population; this indirectly protects individuals who cannot be vaccinated (e.g. for medical reasons) or in whom vaccination was less effective, because they are unlikely to come into contact with an infected person.

Marking scheme

Band A (5–6 marks): accurate description of how a vaccine stimulates antibody and memory cell production, a correct explanation of the rapid secondary response memory cells enable, AND a correct, developed explanation of herd immunity (reduced transmission when a high proportion of the population is immune, protecting unvaccinated individuals); fluent, accurate use of specialist terms. Band B (3–4 marks): the individual immunity mechanism or herd immunity is well explained but the other is only partially covered. Band C (1–2 marks): a basic or fragmentary account with limited accurate detail. Band D (0 marks): no creditable response.
Question 36 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Using collision theory, describe how increasing temperature and increasing concentration each increase the rate of a chemical reaction between two solutions.
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Worked solution

According to collision theory, a chemical reaction can only occur when reacting particles collide with each other with sufficient energy — at least the activation energy — and in the correct orientation; not all collisions are successful. Increasing temperature increases the average kinetic energy of the particles, so they move faster; this increases both the frequency of collisions between particles and, more significantly, the proportion of collisions that have enough energy to be successful (equal to or greater than the activation energy), substantially increasing the rate of reaction. Increasing the concentration of a solution increases the number of particles present in a given volume; this means reacting particles are closer together on average, so they collide more frequently, increasing the rate of successful collisions and therefore the rate of reaction — but, unlike a temperature increase, it does not change the energy of individual collisions or the proportion of collisions that are successful.

Marking scheme

Band A (5–6 marks): correct statement of collision theory (successful collisions require sufficient energy/activation energy), a correct, developed explanation of the effect of temperature (faster particles, more frequent AND more energetic/successful collisions), AND a correct, developed explanation of the effect of concentration (more particles per volume, more frequent collisions); fluent, accurate use of specialist terms. Band B (3–4 marks): collision theory and at least one of the two factors are explained correctly, but coverage of the other factor is partial or the explanations lack full development. Band C (1–2 marks): a basic or fragmentary account with limited accurate detail. Band D (0 marks): no creditable response.
Question 37 · QWC 6-Mark Synthesis Questions
6 marks
In this question you will be assessed on the quality of your written communication skills, including the use of specialist scientific terms.

Describe the process of nuclear fusion that powers the Sun, and explain why nuclear fusion has not yet been used to generate electricity commercially on Earth.
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Worked solution

In the Sun's core, hydrogen nuclei fuse together under conditions of extremely high temperature and pressure to form helium nuclei, releasing very large amounts of energy in the process; this energy is what powers the Sun and is eventually radiated as light and heat. Nuclear fusion has not yet been used to generate electricity commercially on Earth because achieving and sustaining the extremely high temperatures and pressures needed to force positively charged nuclei close enough together to fuse (overcoming their strong electrostatic repulsion) is technologically very difficult; current experimental fusion reactors require more energy to create and maintain these conditions (e.g. through magnetic confinement) than the fusion reaction itself currently releases, so a sustained, net energy-positive commercial reactor has not yet been achieved.

Marking scheme

Band A (5–6 marks): accurate description of hydrogen fusing into helium under extreme temperature/pressure releasing energy, AND a correct, developed explanation of why commercial fusion has not been achieved (extreme conditions needed to overcome nuclear repulsion; energy input currently exceeds output); fluent, accurate use of specialist terms. Band B (3–4 marks): the fusion process is described correctly but the explanation of the barriers to commercial use is only partially developed, or vice versa. Band C (1–2 marks): a basic or fragmentary account with limited accurate detail. Band D (0 marks): no creditable response.
Question 38 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
Cystic fibrosis is caused by a recessive allele, f. Two parents, both unaffected carriers (Ff), have children.

(a) Complete a genetic diagram (Punnett square) to show the possible genotypes of their offspring.
(b) State the genotype and phenotype ratios of the offspring, and the probability that a child will have cystic fibrosis.
(c) Explain how two unaffected parents can have a child with cystic fibrosis.
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Worked solution

(a) Parent 1 (Ff) produces gametes F and f; parent 2 (Ff) also produces gametes F and f. Combining these gives offspring genotypes FF, Ff, Ff and ff. (b) Genotype ratio: 1 FF : 2 Ff : 1 ff. Phenotype ratio: 3 unaffected : 1 affected (since FF and Ff are both unaffected, and only ff shows the disorder). Probability of a child having cystic fibrosis = 1 in 4 (25%). (c) Both parents are unaffected because they each carry one dominant allele (F), which masks the effect of the recessive allele (f) in their own phenotype — they are carriers. However, each parent can still pass on either allele to their offspring; if a child inherits the recessive f allele from both parents, becoming ff, they will have cystic fibrosis, even though neither parent shows the disorder themselves.

Marking scheme

(a) 2 marks: 1 mark for correctly showing the gametes F and f from each parent; 1 mark for the four correct genotype combinations (FF, Ff, Ff, ff). (b) 2 marks: 1 mark for the correct genotype/phenotype ratios; 1 mark for the correct probability (\(1/4\) or 25%). (c) 3 marks: 1 mark for correctly stating both parents are unaffected carriers; 1 mark for explaining that the dominant allele masks the recessive allele in the parents; 1 mark for correctly explaining that a child needs to inherit f from both parents to be affected.
Question 39 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
(a) Describe the path of blood through the heart, starting from the vena cava, including the chambers and valves involved.
(b) Explain why the left ventricle has a thicker, more muscular wall than the right ventricle.
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Worked solution

(a) Deoxygenated blood enters the right atrium from the vena cava; it passes through the tricuspid valve into the right ventricle, which pumps it through the pulmonary valve into the pulmonary artery towards the lungs. Oxygenated blood returns from the lungs via the pulmonary vein into the left atrium; it passes through the bicuspid (mitral) valve into the left ventricle, which pumps it through the aortic valve into the aorta and around the body. (b) The left ventricle must pump blood at high pressure all the way around the entire body (the systemic circulation), a much longer route with greater overall resistance than the right ventricle's task of pumping blood only the short distance to the nearby lungs (the pulmonary circulation). It therefore needs a thicker, more muscular wall to generate the greater force required to maintain this higher pressure.

Marking scheme

(a) 4 marks: 1 mark for vena cava into the right atrium; 1 mark for the tricuspid valve into the right ventricle and onward to the pulmonary artery; 1 mark for the pulmonary vein into the left atrium; 1 mark for the bicuspid valve into the left ventricle and onward to the aorta. (b) 3 marks: 1 mark for correctly contrasting pumping to the whole body versus only the lungs; 1 mark for reference to the greater distance/pressure required; 1 mark for correctly linking this to the need for a thicker, more muscular wall.
Question 40 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
(a) Describe how a combined oral contraceptive pill prevents pregnancy, referring to the hormones it contains.
(b) Explain one advantage and one disadvantage of hormonal contraception compared with a barrier method such as a condom.
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Worked solution

(a) The combined pill contains the hormones oestrogen and progesterone. These hormones inhibit the release of FSH and LH from the pituitary gland, which prevents the maturation and release of an egg (ovulation); the hormones can also thicken cervical mucus, making it harder for sperm to reach an egg. (b) An advantage of hormonal contraception is that, if taken correctly, it is highly effective at preventing pregnancy and does not require any action to be taken at the time of intercourse itself. A disadvantage is that hormonal contraception provides no protection against sexually transmitted infections, unlike a barrier method such as a condom, and it may also cause side effects for some users.

Marking scheme

(a) 3 marks: 1 mark for correctly naming oestrogen and progesterone; 1 mark for correctly explaining inhibition of FSH/LH preventing ovulation; 1 mark for an additional correct mechanism (e.g. thickened cervical mucus). (b) 4 marks: 2 marks for a valid, explained advantage; 2 marks for a valid, explained disadvantage (1 mark for identification, 1 mark for explanation, in each case).
Question 41 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Explain, using the theory of natural selection, how a population of bacteria can become resistant to an antibiotic over time.
(b) Explain why this is an example of natural selection rather than bacteria 'learning' to resist the antibiotic.
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Worked solution

(a) Within a bacterial population there is genetic variation, and by chance a small number of bacteria may already carry a mutation giving them some resistance to a particular antibiotic. When the antibiotic is used, non-resistant bacteria are killed, but resistant bacteria survive and are able to reproduce, passing the resistance allele on to their offspring. Over many generations, the proportion of resistant bacteria in the population increases, until eventually most or all of the population is resistant. (b) The resistance allele already existed in some bacteria by chance mutation before the antibiotic was ever used — exposure to the antibiotic did not cause bacteria to develop resistance in response; it simply acted as a selection pressure that favoured the survival and reproduction of bacteria that already happened to carry the resistant allele.

Marking scheme

(a) 4 marks: 1 mark for reference to existing genetic variation/mutation; 1 mark for the antibiotic (selection pressure) killing non-resistant bacteria; 1 mark for resistant survivors reproducing and passing on the allele; 1 mark for the resistant proportion increasing over generations. (b) 2 marks: 1 mark for correctly stating resistance pre-existed by chance mutation rather than being caused by exposure; 1 mark for correctly distinguishing the antibiotic as a selection pressure rather than an instructive cause.
Question 42 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Describe how a vaccine provides immunity against a pathogen.
(b) Explain why a person may need a 'booster' vaccination some years after their first dose to maintain immunity.
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Worked solution

(a) A vaccine contains a small, harmless quantity of a dead or inactivated pathogen, or antigens from it. This triggers white blood cells (lymphocytes) to produce specific antibodies against the pathogen, and memory cells are also produced. If the person is later exposed to the live pathogen, these memory cells allow a rapid secondary immune response, producing antibodies quickly enough to destroy the pathogen before the person becomes ill. (b) The concentration of antibodies (and sometimes memory cells) in the blood can decline over time after the original vaccination, so the strength of immunity may weaken. A booster dose re-exposes the immune system to the antigen, restimulating memory cells to produce antibodies again and renewing/boosting long-term immunity.

Marking scheme

(a) 4 marks: 1 mark for the vaccine containing a dead/inactive pathogen or antigen; 1 mark for stimulating antibody production by white blood cells; 1 mark for memory cells being produced; 1 mark for a correctly explained rapid secondary response on future exposure. (b) 2 marks: 1 mark for correct reference to declining antibody levels/immunity over time; 1 mark for correct explanation of a booster restimulating memory cells to renew protection.
Question 43 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
The pedigree diagram below shows the inheritance of a recessive genetic disorder in a family (● = affected, ○ = unaffected). Generation 1: an unaffected mother and an unaffected father. Generation 2: their children include one affected daughter and two unaffected sons.

(a) State the genotypes of the Generation 1 parents, using F for the dominant allele and f for the recessive allele.
(b) Explain how you can be certain the allele for the disorder is recessive, using evidence from the pedigree.
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Worked solution

(a) Both Generation 1 parents must be Ff. Neither parent is affected, so each must carry at least one dominant allele (F); however, since they have an affected (ff) daughter, each parent must also carry a copy of the recessive allele (f). (b) The disorder must be recessive because two unaffected (phenotypically normal) parents were able to produce a child with the disorder. This is only possible if the allele is recessive and both parents are unaffected carriers (heterozygous, Ff) — if the allele were dominant, at least one parent would have had to show the disorder themselves in order to pass it on to a child.

Marking scheme

(a) 2 marks: 1 mark for correctly identifying both parents as Ff; 1 mark for correct reasoning linking this to having an affected child despite being unaffected. (b) 4 marks: 1 mark for the observation that two unaffected parents produced an affected child; 1 mark for stating this is only possible for a recessive allele; 1 mark for a correct explanation via carrier (heterozygous) status; 1 mark for a correct contrast with what would be required if the allele were dominant.
Question 44 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
(a) Describe how the graph of volume of gas produced against time would differ for a reaction using powdered marble chips compared with the same mass of large marble chip lumps, both reacted with the same excess dilute acid.
(b) Explain, in terms of particle collisions, why using powdered marble chips increases the initial rate of reaction.
(c) Explain why the final total volume of gas produced would be the same in both cases.
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Worked solution

(a) Both graphs rise and then level off (become horizontal) at the same final volume of gas, but the graph for the powdered marble chips rises much more steeply at the start and reaches its maximum volume in a much shorter time than the graph for the large lumps. (b) Powdered marble has a much greater total surface area exposed to the acid than the same mass in large lumps. A greater surface area means more particles of marble are in contact with the acid at any moment, increasing the frequency of successful collisions between acid and marble particles per unit time, and therefore increasing the rate of reaction. (c) The same mass of marble chips is used in both cases (just in a different physical form), so the same number of moles of calcium carbonate reacts; with the acid in excess, the same total amount of carbon dioxide gas is therefore produced regardless of the rate at which it forms — surface area affects only the rate of reaction, not the total quantity of product formed.

Marking scheme

(a) 2 marks: 1 mark for correctly describing the steeper initial gradient for the powder; 1 mark for correctly stating both reach the same final volume. (b) 3 marks: 1 mark for greater surface area for the powder; 1 mark for more marble particles exposed/in contact with acid; 1 mark for the correct link to increased collision frequency and rate. (c) 2 marks: 1 mark for correct reference to the same mass/moles of reactant in both cases; 1 mark for correctly explaining that surface area affects rate, not total yield.
Question 45 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
Ammonia is produced by the reversible Haber process reaction: \(\text{N}_{2}\text{(g)} + 3\text{H}_{2}\text{(g)} \rightleftharpoons 2\text{N}\text{H}_{3}\text{(g)}\), which is exothermic in the forward direction.

(a) State what is meant by 'dynamic equilibrium' in a reversible reaction.
(b) Using Le Chatelier's principle, explain the effect of increasing pressure on the position of equilibrium and the yield of ammonia.
(c) Explain the effect of increasing temperature on the yield of ammonia.
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Worked solution

(a) Dynamic equilibrium is reached in a closed system when the rate of the forward reaction becomes equal to the rate of the backward reaction, so the concentrations of reactants and products remain constant over time, even though both reactions continue to occur. (b) There are 4 moles of gas on the reactant side (1 mole \(\text{N}_{2}\) + 3 moles \(\text{H}_{2}\)) but only 2 moles of gas on the product side (2 moles \(\text{N}\text{H}_{3}\)). Increasing pressure shifts the position of equilibrium towards the side with fewer gas moles — the product side — in order to reduce the pressure, in line with Le Chatelier's principle; this increases the yield of ammonia. (c) Because the forward reaction is exothermic, increasing temperature shifts the equilibrium position towards the endothermic (backward) direction, which absorbs the extra heat energy supplied; this favours the reactants and so decreases the yield of ammonia, even though it increases the rate at which equilibrium is reached.

Marking scheme

(a) 2 marks: 1 mark for correct reference to forward and backward rates being equal; 1 mark for correct reference to concentrations remaining constant. (b) 3 marks: 1 mark for correctly comparing the moles of gas on each side; 1 mark for correctly applying Le Chatelier's principle (shift towards fewer moles to reduce pressure); 1 mark for the correct conclusion (yield of ammonia increases). (c) 2 marks: 1 mark for correctly applying Le Chatelier's principle to temperature (shift towards the endothermic/reverse direction); 1 mark for the correct conclusion that ammonia yield decreases.
Question 46 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
(a) Describe what happens during the cracking of a long-chain hydrocarbon, and name the two types of product typically formed.
(b) Explain why cracking is an important process for oil refineries.
(c) Describe the test used to distinguish an alkene from an alkane, including the observation for each.
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Worked solution

(a) Cracking involves heating long-chain, saturated hydrocarbon molecules, often in the presence of a catalyst, to break the strong carbon-carbon bonds within them, producing a mixture of smaller molecules; this typically produces a shorter, still-saturated alkane and a smaller, unsaturated alkene. (b) Cracking is important because fractional distillation of crude oil produces more long-chain hydrocarbons than the market demands, while short-chain hydrocarbons (e.g. for petrol) are in higher demand than can be obtained directly; cracking converts less useful long-chain fractions into more marketable, shorter-chain products, and also produces alkenes, which are needed as a feedstock for making polymers/plastics. (c) Bromine water is added to a sample of the hydrocarbon; an alkene rapidly decolourises the bromine water (from orange to colourless), because its carbon-carbon double bond reacts with (adds) the bromine, whereas an alkane does not decolourise bromine water, as it has no double bond to react with the bromine.

Marking scheme

(a) 3 marks: 1 mark for correctly describing the process (heat/catalyst breaking C–C bonds in a long-chain hydrocarbon); 1 mark for a shorter alkane as one product; 1 mark for an alkene as the other product. (b) 2 marks: 1 mark for correctly explaining the supply/demand mismatch for long vs short chains; 1 mark for correctly referencing alkenes as feedstock for polymers. (c) 2 marks: 1 mark for the correct test (bromine water) and observation for the alkene (decolourises); 1 mark for the correct observation for the alkane (no change/remains orange).
Question 47 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Explain, in terms of the reactivity series, why aluminium is extracted from its ore by electrolysis rather than by reduction with carbon.
(b) Explain why iron can be extracted from iron oxide by reduction with carbon in a blast furnace.
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Worked solution

(a) Aluminium is more reactive than carbon, so carbon is not reactive enough to displace/reduce aluminium ions from aluminium oxide by removing the oxygen. Because a simple chemical reduction reaction with carbon will not work, aluminium must instead be extracted using electrolysis, which uses electrical energy to separate the metal from its ore. (b) Iron is less reactive than carbon, so carbon is able to displace iron from iron oxide in a reduction reaction — carbon removes the oxygen from the iron oxide (reducing it to iron metal) while carbon itself is oxidised to carbon dioxide (or carbon monoxide); this leaves molten iron, which is a cheaper and simpler method than electrolysis.

Marking scheme

(a) 3 marks: 1 mark for correctly stating aluminium is more reactive than carbon; 1 mark for correctly explaining that carbon therefore cannot reduce/displace it; 1 mark for the correct conclusion that electrolysis is needed instead. (b) 3 marks: 1 mark for correctly stating iron is less reactive than carbon; 1 mark for correctly explaining that carbon can reduce/displace iron from its oxide; 1 mark for correct reference to this being a cheaper/simpler method than electrolysis.
Question 48 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Explain, in terms of bond breaking and bond making, why an exothermic reaction releases energy overall.
(b) Describe the shape of a reaction profile (energy level diagram) for an exothermic reaction, including the relative positions of the reactants and products and the activation energy.
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Worked solution

(a) Breaking bonds in the reactants requires an input of energy, while forming new bonds in the products releases energy. In an exothermic reaction, the energy released when new bonds are formed is greater than the energy required to break the original bonds, so there is a net release of energy overall, usually transferred to the surroundings as heat. (b) On the reaction profile, the reactants are shown at a higher energy level than the products, showing that overall energy has been released by the reaction. Between them there is a 'hump' representing the activation energy — the minimum energy needed for the reaction to begin — with the peak of the hump above the reactants' energy level. The vertical difference between the reactants' level and the products' (lower) level represents the overall energy released by the reaction.

Marking scheme

(a) 3 marks: 1 mark for correct reference to energy needed to break bonds; 1 mark for correct reference to energy released forming bonds; 1 mark for the correct explanation that more energy is released than absorbed, giving a net release. (b) 3 marks: 1 mark for correctly positioning products lower than reactants; 1 mark for a correctly shown/labelled activation energy hump above the reactants; 1 mark for correctly identifying the overall energy change as the difference between reactant and product levels.
Question 49 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
A circuit consists of a battery, a switch, and two identical lamps, L1 and L2, connected in parallel with each other, with this parallel combination in series with the switch and battery.

(a) Describe how the current through L1 compares with the current through L2.
(b) Explain what happens to L2 if L1 develops a fault and stops working (breaks), and why.
(c) Explain, in terms of energy transfer, why the potential difference across L1 is the same as the potential difference across L2.
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Worked solution

(a) Because L1 and L2 are identical and connected in parallel, the total current from the battery splits equally between the two branches, so the current through L1 equals the current through L2. (b) L2 continues to work/stay lit, because L1 and L2 are on separate parallel branches; if L1's branch breaks, current can still flow around the separate, complete loop containing L2 and the battery, so L2 is unaffected by the fault in L1's branch. (c) In a parallel circuit, each branch is connected directly across the same two points (the same battery terminals), so the same amount of energy is transferred to a unit of charge passing through either branch between those two points. Since potential difference is defined as the energy transferred per unit charge between two points, components connected in parallel across the same two points must always have the same potential difference across them.

Marking scheme

(a) 2 marks: 1 mark for correctly describing current splitting between parallel branches; 1 mark for the correct conclusion that the currents through identical lamps are equal. (b) 2 marks: 1 mark for correctly concluding L2 keeps working; 1 mark for the correct explanation (separate, complete parallel loop for L2). (c) 3 marks: 1 mark for correct reference to both branches connecting across the same two points; 1 mark for the correct definition/application of potential difference as energy transferred per unit charge; 1 mark for the correct conclusion that this must be equal across parallel branches.
Question 50 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
A student wires two identical lamps in series with a battery in Circuit A, and the same two lamps in parallel with an identical battery in Circuit B.

(a) Explain why the lamps in Circuit A are dimmer than the lamps in Circuit B.
(b) Explain why household electrical appliances are wired in parallel rather than in series.
(c) State one advantage of adding a fuse in series with an appliance.
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Worked solution

(a) In series (Circuit A), the total resistance is the sum of both lamps' resistances, higher than for a single lamp, so a smaller current flows for the same battery voltage; additionally, the battery's total voltage is shared between the two lamps in series rather than each lamp receiving the full voltage as it would in parallel. Both effects mean each series lamp receives less power than each parallel lamp (which is connected directly across the full battery voltage), so the series lamps are dimmer. (b) Wiring appliances in parallel means each appliance is connected directly across the full supply voltage, so each operates at its normal, rated voltage and can be switched on or off independently without affecting the others. In series, all appliances would share the supply voltage (so none would receive the full rated voltage) and would depend on each other, meaning if one failed or was switched off, the whole circuit would break and every appliance would stop working. (c) A fuse contains a thin wire that melts and breaks the circuit if the current becomes too large (exceeds the fuse's rating), protecting the appliance and its wiring from overheating and reducing the risk of an electrical fire.

Marking scheme

(a) 3 marks: 1 mark for correctly identifying higher total resistance/lower current in series; 1 mark for correctly identifying the voltage/energy being shared between series components; 1 mark for the correct conclusion linking this to dimmer lamps compared with parallel. (b) 3 marks: 1 mark for each appliance receiving the full supply voltage independently in parallel; 1 mark for appliances being able to operate/be switched independently; 1 mark for a correct contrast with the problems of a series arrangement. (c) 1 mark: a valid advantage correctly stated (e.g. protection against excessive current/overheating/reduced fire risk).
Question 51 · In-Depth Explanations & Genetic / Circuit Diagrams
7 marks
(a) Describe how a simple electromagnet can be made using a coil of wire, an iron core and a battery, and state what happens to the magnetic field if the current is switched off.
(b) A relay uses an electromagnet to allow a low-current circuit to switch a high-current circuit. Explain how a relay works.
(c) State one advantage of using a relay in a circuit controlling a high-power device such as a motor.
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Worked solution

(a) A coil of insulated wire is wound around a soft iron core and connected to a battery/power supply. When current flows through the coil, a magnetic field is created around it, which is concentrated and strengthened by the iron core, magnetising it. When the current is switched off, the magnetic field disappears almost immediately, since the soft iron core loses its induced magnetism once no current is flowing to sustain it. (b) In a relay, a small current in the low-current (input) circuit flows through the relay's electromagnet coil; this creates a magnetic field that attracts an armature/switch contact, closing (or opening) a separate switch in the high-current (output) circuit. This allows a small control current to switch a much larger current on or off in a separate circuit, without the two circuits being electrically connected to each other. (c) A valid advantage: it allows a low-power control circuit (e.g. from a sensor or a low-voltage switch) to safely switch a high-power/high-current appliance without needing thick, high-current wiring throughout the control circuit, improving safety and allowing sensitive control components to be used.

Marking scheme

(a) 3 marks: 1 mark for correctly describing a coil wound around an iron core connected to a current source; 1 mark for correctly explaining that current creates/strengthens the magnetic field via the core; 1 mark for correctly stating the field disappears when current is switched off. (b) 3 marks: 1 mark for the small current energising the electromagnet coil; 1 mark for the resulting magnetic field operating a mechanical switch; 1 mark for the correct conclusion that this allows a small current to control a separate, larger current circuit. (c) 1 mark: any valid, correctly explained advantage.
Question 52 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Describe the difference between a transverse wave and a longitudinal wave, giving one example of each.
(b) Explain why sound waves cannot travel through a vacuum, but light waves can.
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Worked solution

(a) A transverse wave is one in which the oscillations of the medium/field are perpendicular (at right angles) to the direction the wave travels, for example light waves or water waves. A longitudinal wave is one in which the oscillations are parallel to (along) the direction of travel, for example sound waves. (b) Sound waves are mechanical waves that require particles of a medium (solid, liquid or gas) to vibrate and pass the disturbance on from particle to particle; a vacuum contains no particles, so sound cannot be transmitted through it. Light waves are electromagnetic waves, which do not require a medium to travel — they can travel through the vacuum of space, as demonstrated by sunlight reaching Earth.

Marking scheme

(a) 3 marks: 1 mark for a correct definition of a transverse wave with a valid example; 1 mark for a correct definition of a longitudinal wave with a valid example; 1 mark for correctly using the terms 'perpendicular'/'parallel' to distinguish the direction of oscillation from the direction of travel. (b) 3 marks: 1 mark for correctly explaining that sound requires particles of a medium to vibrate/transmit the wave; 1 mark for correctly explaining that a vacuum has no particles, so cannot transmit sound; 1 mark for correctly explaining that light (an electromagnetic wave) does not require a medium and so can cross a vacuum.
Question 53 · In-Depth Explanations & Genetic / Circuit Diagrams
6 marks
(a) Describe the life cycle of a star with a similar mass to the Sun, from its formation to its final stage.
(b) Explain, using ideas about gravitational and other forces, why a main sequence star such as the Sun remains a stable size for a very long period of time.
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Worked solution

(a) A star forms from a nebula (a cloud of dust and gas) that contracts under the pull of gravity, heating up until nuclear fusion of hydrogen begins in its core, forming a stable main sequence star like the Sun. After billions of years, once the hydrogen fuel begins to run low, the star expands to become a red giant. Eventually the outer layers of the star drift away into space as a planetary nebula, leaving behind a small, dense white dwarf, which then cools very slowly over an extremely long period of time. (b) During its main sequence lifetime, a star exists in equilibrium between two opposing effects: the inward pull of gravity, which continually tends to compress the star, and the outward force/pressure produced by the energy released from nuclear fusion reactions occurring in its core (radiation and thermal pressure), which tends to make the star expand. Because these two effects are balanced, the star's overall size remains stable for as long as fusion continues steadily in its core.

Marking scheme

(a) 3 marks: 1 mark for correct formation from a nebula/gravitational contraction into a main sequence star; 1 mark for correct reference to expansion into a red giant once hydrogen fuel runs low; 1 mark for correct reference to a white dwarf (via a planetary nebula) as the final stage. (b) 3 marks: 1 mark for correct reference to the inward gravitational force; 1 mark for correct reference to the outward force/pressure from fusion/radiation; 1 mark for a correct explanation that a stable size results from these two effects being balanced.

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