- A.An excess supply of 60 units
- B.An excess demand of 60 units
- C.An excess demand of 140 units
- D.An equilibrium price of £20 with no excess demand or supply
AQA AS-Level · Thinka-original Practice Paper
2024 AQA AS-Level Economics 7135 Practice Paper with Answers
Thinka Jun 2024 AQA AS Level-Style Mock — Economics 7135
Section A
- A.20 capital goods
- B.40 consumer goods
- C.50 consumer goods
- D.90 consumer goods
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- A.104.8
- B.105.0
- C.115.5
- D.95.5
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- A.Marginal Private Benefit is equal to Marginal Social Benefit
- B.Marginal Social Benefit is greater than Marginal Social Cost, leading to underconsumption
- C.Marginal Private Cost is greater than Marginal Private Benefit, leading to overproduction
- D.Marginal Social Cost is greater than Marginal Social Benefit, leading to allocative efficiency
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- A.marginal cost must be falling
- B.marginal cost must be below average total cost
- C.average fixed cost must be rising
- D.marginal cost must be above average total cost
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- A.An increase of £10 billion
- B.An increase of £40 billion
- C.An increase of £160 billion
- D.An increase of £200 billion
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- A.They both face a perfectly elastic demand curve
- B.They both achieve allocative efficiency
- C.They both earn only normal profits
- D.They both produce at the minimum point of their average total cost curve
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- A.structural unemployment
- B.frictional unemployment
- C.seasonal unemployment
- D.cyclical unemployment
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- A.the economy is achieving productive efficiency but not allocative efficiency.
- B.it can produce more consumer goods only by sacrificing capital goods.
- C.there are unemployed resources in the economy.
- D.the opportunity cost of increasing production of either good is constant.
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- A.Good Y is an inferior good and a complement to Good X
- B.Good Y is a normal good and a substitute for Good X
- C.Good Y is an inferior good and a substitute for Good X
- D.Good Y is a normal good and a complement to Good X
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- A.The market price will remain unchanged and the producer will pay the full tax
- B.The market price will rise by exactly £5 and the consumer will pay the full tax
- C.The market price will rise by less than £5 and the tax burden will be shared
- D.The market price will rise by more than £5 and the consumer will pay the full tax
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- A.Real GDP has increased by 10%
- B.Real GDP has remained unchanged
- C.Real GDP has decreased by 10%
- D.Real GDP has increased by 40%
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- A.An increase of £20 billion
- B.An increase of £80 billion
- C.An increase of £100 billion
- D.An increase of £160 billion
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Section B
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Key components for full marks:
- Sustained/persistent rise: 1 mark
- General/average price level: 1 mark
- Over time: 1 mark
Alternatively, defining it as a persistent decline in the purchasing power of money can also achieve full marks if explained clearly.
Marking scheme
2 marks: For a definition that identifies one key element clearly (e.g., 'a rise in the general price level' or 'a continuous increase in prices').
1 mark: For identifying that prices are rising or that the value of money is falling without further precision.
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Key components for full marks:
- Sustained/persistent rise: 1 mark
- General/average price level: 1 mark
- Over time: 1 mark
Alternatively, defining it as a persistent decline in the purchasing power of money can also achieve full marks if explained clearly.
Marking scheme
2 marks: For a definition that identifies one key element clearly (e.g., 'a rise in the general price level' or 'a continuous increase in prices').
1 mark: For identifying that prices are rising or that the value of money is falling without further precision.
Table 1: Selected Economic Data for Country X
YearNominal GDP (£ billion)GDP Price Deflator (Base Year 2015 = 100)20204201052023540120
Using the data in Table 1, calculate the percentage change in Country X's real GDP between 2020 and 2023. Give your answer to one decimal place.
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Step 1: Calculate Real GDP for 2020
Using the formula:
\(\text{Real GDP} = \frac{\text{Nominal GDP}}{\text{GDP Price Deflator}} \times 100\)
\(\text{Real GDP}_{2020} = \frac{\text{420}}{\text{105}} \times 100 = \text{\pounds 400 billion}\)
Step 2: Calculate Real GDP for 2023
\(\text{Real GDP}_{2023} = \frac{\text{540}}{\text{120}} \times 100 = \text{\pounds 450 billion}\)
Step 3: Calculate the percentage change between 2020 and 2023
Using the formula:
\(\text{Percentage Change} = \frac{\text{New Value} - \text{Old Value}}{\text{Old Value}} \times 100\)
\(\text{Percentage Change} = \frac{450 - 400}{400} \times 100 = \frac{50}{400} \times 100 = 12.5\%\)
The percentage change in real GDP between 2020 and 2023 is 12.5%.
Marking scheme
3 marks: Real GDP calculated correctly for both 2020 (£400bn) and 2023 (£450bn), but an arithmetic error is made in the percentage change calculation.
2 marks: Real GDP calculated correctly for one of the years (£400bn for 2020 or £450bn for 2023).
1 mark: Correct formula stated for Real GDP: \(\text{Real GDP} = \frac{\text{Nominal GDP}}{\text{GDP Price Deflator}} \times 100\) or correct formula for Percentage Change.
**Table 1: UK Government Capital Investment in Transport Infrastructure, 2021 to 2024**
| Year | Nominal Investment (£ billions) | Transport Construction Price Index (Base year 2021 = 100) |
|---|---|---|
| 2021 | 24.0 | 100.0 |
| 2024 | 31.5 | 112.5 |
Using the data in **Table 1**, calculate the percentage change in the real value of government capital investment in transport infrastructure between 2021 and 2024. Give your answer to two decimal places.
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**Step 1: Calculate the Real Investment for 2021**
Since 2021 is the base year (Index = 100.0):
\[\text{Real Investment (2021)} = \frac{\text{Nominal Investment}}{\text{Price Index}} \times 100\]
\[\text{Real Investment (2021)} = \frac{\pounds24.0\text{bn}}{100.0} \times 100 = \pounds24.0\text{bn}\]
**Step 2: Calculate the Real Investment for 2024**
Using the 2024 data (Nominal = \pounds31.5bn, Index = 112.5):
\[\text{Real Investment (2024)} = \frac{\pounds31.5\text{bn}}{112.5} \times 100 = \pounds28.0\text{bn}\]
**Step 3: Calculate the percentage change in real investment from 2021 to 2024**
\[\text{Percentage Change} = \frac{\text{New Real Value} - \text{Old Real Value}}{\text{Old Real Value}} \times 100\]
\[\text{Percentage Change} = \frac{\pounds28.0\text{bn} - \pounds24.0\text{bn}}{\pounds24.0\text{bn}} \times 100\]
\[\text{Percentage Change} = \frac{\pounds4.0\text{bn}}{\pounds24.0\text{bn}} \times 100 \approx 16.6667\%\]
Rounded to two decimal places, the answer is **16.67%**.
Marking scheme
- **4 marks**: Correct answer of **16.67%** (accept 16.7% or 16.67, with or without the % sign).
- **3 marks**: For finding the correct real values of \pounds24.0bn and \pounds28.0bn, but making an arithmetic error when calculating the percentage change.
- **2 marks**: For correctly calculating the real value in 2024 as \pounds28.0bn but failing to progress further.
- **1 mark**: For showing understanding of the formula to convert nominal values to real values (i.e., \(\text{Real} = \frac{\text{Nominal}}{\text{Index}} \times 100\)) or the percentage change formula.
Draw a demand and supply diagram to show the effect of introducing an indirect tax on the equilibrium price and quantity of sugary soft drinks, and shade the area representing the tax revenue collected by the government.
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- **Axes**: Label the vertical axis as 'Price' (or \(P\)) and the horizontal axis as 'Quantity' (or \(Q\)).
- **Curves**: Draw a downward-sloping Demand curve (\(D\)) and an upward-sloping Supply curve (\(S_1\)).
- **Initial Equilibrium**: Identify the intersection of \(D\) and \(S_1\) as the initial equilibrium, labelling the corresponding price as \(P_1\) and quantity as \(Q_1\) on the respective axes.
- **Shift**: Shift the supply curve vertically upwards to \(S_2\) (where the vertical distance between \(S_1\) and \(S_2\) represents the unit tax).
- **New Equilibrium**: Identify the intersection of \(D\) and \(S_2\) as the new equilibrium, labelling the new higher price as \(P_2\) and the lower quantity as \(Q_2\) on the axes.
- **Tax Revenue**: Identify the per-unit tax as the vertical distance between the two supply curves at quantity \(Q_2\) (from \(P_2\) down to the consumer cost on \(S_1\), which can be labelled as \(P_3\)). Shade the rectangular area \((P_2 - P_3) \times Q_2\) to represent the government's tax revenue.
Marking scheme
- **1 mark**: For correctly labelling the axes (Price and Quantity) and showing the initial equilibrium price (\(P_1\)) and quantity (\(Q_1\)) at the intersection of demand (\(D\)) and supply (\(S_1\)).
- **1 mark**: For drawing a parallel or non-parallel upward (leftward) shift of the supply curve to \(S_2\) (or \(S + \text{tax}\)).
- **1 mark**: For correctly showing and labelling the new higher equilibrium price (\(P_2\)) and lower equilibrium quantity (\(Q_2\)).
- **1 mark**: For correctly shading or outlining the rectangular area of government tax revenue (the area bounded by \(P_2\), \(P_3\), the vertical axis, and the vertical line at quantity \(Q_2\)).
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Taking into account your economic knowledge, evaluate the view that the introduction of a maximum rent (a price ceiling) is the most effective policy for the government to improve the affordability of housing for low-income households.
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Introduction:
Housing affordability is a critical issue in many urban areas, representing a form of market failure where the price mechanism fails to allocate resources equitably, leading to poverty and social exclusion. A maximum price (or price ceiling) is a government-imposed limit above which landlords cannot legally charge rent, and it must be set below the market equilibrium to be binding.
Economic Analysis of Maximum Rent Controls:
In a free market, equilibrium rent is determined at the intersection of demand and supply. If the government imposes a maximum rent below this equilibrium, the immediate effect is to lower the price of renting. According to the law of demand, a lower price increases the quantity demanded of rental housing. Conversely, according to the law of supply, a lower price reduces the quantity supplied, as landlords find letting properties less profitable and some may choose to sell their properties or convert them to other uses. This creates a state of disequilibrium characterized by excess demand (a housing shortage).
This shortage leads to several unintended consequences:
- Non-price rationing: Since price can no longer allocate housing, other methods arise, such as long waiting lists, landlord bias/discrimination, or the emergence of black markets (e.g., landlords demanding illegal 'key money' or side payments).
- Deterioration in housing quality: Landlords, facing capped revenues and excess demand, have little incentive to maintain or upgrade properties, leading to slum-like conditions.
- Long-term supply contraction: Developers are discouraged from constructing new rental accommodation, which worsens the structural undersupply of housing.
Alternative Policies:
To evaluate whether rent controls are the 'most effective' policy, they must be compared to alternatives:
- State Provision of Social Housing: The government can directly fund and build affordable homes. This shifts the supply curve of housing to the right, lowering market rents naturally while increasing the overall quantity of housing. However, this is highly expensive (opportunity cost of public funds) and takes a long time to implement.
- Subsidies / Housing Benefits: Providing financial support directly to low-income tenants increases their purchasing power. However, if the supply of rental housing is highly inelastic, this subsidy will simply bid up market rents, primarily benefiting landlords rather than tenants, while placing a substantial burden on taxpayers.
- Planning Deregulation: Easing planning restrictions makes it cheaper and faster for private firms to build houses, shifting supply to the right. However, this can lead to negative environmental externalities and poorly planned infrastructure.
Evaluation and Conclusion:
In conclusion, while a maximum rent control is politically popular and provides immediate financial relief to existing low-income tenants, it is highly ineffective as a long-term solution. By creating a persistent shortage and discouraging maintenance, it hurts the very people it aims to help. It is a policy that treats the symptom (high prices) rather than the cause (lack of supply).
Therefore, a maximum rent control is not the most effective policy. A far superior approach is a combination of supply-side policies, specifically direct state investment in building social housing, alongside planning reforms to increase supply, supplemented by targeted housing benefits to support vulnerable families in the short run.
Marking scheme
Marking Scheme & Level Descriptors (25 Marks):
- Level 5 (21-25 marks): Strong, focused economic analysis, well-developed chains of reasoning. Comprehensive evaluation throughout, leading to a balanced and well-supported conclusion. Clear understanding of the trade-offs of maximum prices and alternative policies. Excellent use of relevant economic terms.
- Level 4 (16-20 marks): Good economic analysis with logical chains of reasoning. Evaluation is present and has some depth, though it may not be fully integrated into a cohesive argument. Clear conclusion, with some appreciation of alternatives.
- Level 3 (11-15 marks): Sound economic analysis of rent controls, but may contain some gaps in reasoning or lack a clear diagrammatic explanation. Limited or one-sided evaluation, with a basic conclusion.
- Level 2 (6-10 marks): Basic economic knowledge is shown, but analysis is weak or purely descriptive of the housing market. Very limited or no evaluation.
- Level 1 (1-5 marks): Identification of few relevant points about rent or housing. No meaningful analysis or evaluation.
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