Cambridge IAS-Level · 考試技巧

Physics (9702) 考試技巧

Mastering Cambridge International AS Level Physics (9702) requires a balance of mathematical precision, rigorous unit conversions, and strategic practical skills. This guide deconstructs the high-yield topics, exposes common examiner-reported traps in Papers 1, 2, and 3, and outlines the exact methodologies top-scoring candidates use to secure their grades.

閱讀時間 6 分鐘更新於: 2026年6月21日

試卷概覽

卷數
3
總分
140
考試時間
4小時 30分鐘
題型
3
試卷時間分數題數比重題型
Paper 1 Multiple Choice1小時 15分鐘404031%選擇題
Paper 2 Structured Questions1小時 15分鐘60646%structured
Paper 3 Practical Skills2小時40223%practical
評級
ABCDEU
計算機規定

A silent scientific calculator is required where the syllabus permits one. It must NOT be graphical, programmable, or capable of symbolic algebra (CAS), and it must contain no stored programs or notes.

  • AO1: Knowledge with understanding (37%)
  • AO2: Handling, applying and evaluating information (40%)
  • AO3: Experimental skills and investigations (23%)

根據歷屆試題與評分準則整理(2023–2025)。

計算機程式

Table mode for roots & turning points

Scientific calculator (e.g. Casio fx-991 series)

用途: Tabulate \(y\) across a range of \(x\) to locate sign changes (roots) and approximate maxima/minima.

使用時機: Solving or sketching a function when you want to find where its graph crosses or turns.

步驟
Enter the function in TABLE mode, set the start, end and step, then read where the sign of \(y\) changes or where it peaks.

考試提示: Allowed, but the calculator must be silent, non-graphical, non-programmable and free of stored content; always show the working the mark scheme requires.

Statistics mode (mean, SD & regression)

Scientific calculator (e.g. Casio fx-991 series)

用途: Read the mean \(\bar{x}\) and standard deviation directly, and the gradient/intercept (and \(r\)) of a linear regression for bivariate data.

使用時機: Any data-handling, statistics, or required-practical analysis question.

步驟
Enter the data in STAT mode (1-VAR or A+BX), then recall \(\bar{x}\), \(\sigma\) or the regression coefficients.

考試提示: Allowed, but the calculator must be silent, non-graphical, non-programmable and free of stored content; always show the working the mark scheme requires.

Carry exact values with Ans & memory

Scientific calculator (e.g. Casio fx-991 series)

用途: Keep full-precision intermediate values to avoid rounding errors.

使用時機: Multi-step calculations where premature rounding loses the final accuracy mark.

步驟
Use Ans, STO/RCL or the M+ memory to reuse the unrounded result of each step; round only the final answer.

考試提示: Allowed, but the calculator must be silent, non-graphical, non-programmable and free of stored content; always show the working the mark scheme requires.

Equation solver — to CHECK your working

Scientific calculator (e.g. Casio fx-991 series)

用途: Use the built-in EQN/SOLVE mode to verify roots of quadratics or simultaneous equations you have already solved by algebra.

使用時機: As a check only, after solving by hand.

步驟
Enter the coefficients in EQN mode (or use SOLVE) and confirm they match your worked solution.

考試提示: Allowed, but the calculator must be silent, non-graphical, non-programmable and free of stored content; always show the working the mark scheme requires.

常見錯誤

  1. 1high涉及分數: 2Resistance and resistivity (Electricity)

    Confusing raw diameter measurements with the radius, or failing to square the radius when calculating cross-sectional areas (\( A = \pi r^2 \)) for resistivity or Young Modulus equations.

    如何避免: Always write down \( r = d / 2 \) first, convert the radius from millimeters to meters (\( \times 10^{-3} \)), and compute \( A \) explicitly as a separate step before substituting it into the main formula.
  2. 2high涉及分數: 3Potential dividers (D.C. circuits)

    Assuming the potential difference across a thermistor or LDR in a potential divider is independent of, or behaves the same as, other series components when physical conditions change.

    如何避免: Use a systematic chain of logic: 1) temperature increases, 2) thermistor resistance decreases, 3) total circuit resistance decreases, 4) circuit current increases, 5) potential difference across the fixed resistor increases (via \( V = IR \)), 6) hence the potential difference across the thermistor decreases.
  3. 3medium涉及分數: 2Linear momentum and its conservation (Dynamics)

    Omitting the negative sign or failing to sum velocity magnitudes when computing change in momentum for an object that rebounds in the opposite direction.

    如何避免: Define a clear positive coordinate direction before starting the calculation. Write \( \Delta p = m(v - u) \). Since the final velocity is in the opposite direction, write it as a negative value, meaning the magnitudes of speed must sum: \( m(v + u) \).
  4. 4high涉及分數: 1Errors and uncertainties (Physical quantities and units)

    Drawing lines of best fit that are kinked, too thick, have multiple lines (feathering), or are forced through the origin rather than balancing the data points.

    如何避免: Use a sharp HB pencil and a clear plastic ruler. Balance points evenly on both sides of your line along its entire length. The line must be a single, continuous, straight line less than half a small square in thickness.
  5. 5medium涉及分數: 2Errors and uncertainties (Physical quantities and units)

    Forgetting to double the percentage uncertainty of a value that is squared (like diameter in cross-sectional area) when calculating compound uncertainties.

    如何避免: Apply the fractional uncertainty power rule: if \( A = \pi r^2 \), the percentage uncertainty in \( A \) is equal to \( 2 \times \) the percentage uncertainty in \( r \).
  6. 6medium涉及分數: 1Momentum and Newton’s laws of motion (Dynamics)

    Stating Newton's Third Law action-reaction pairs as acting on the same physical body.

    如何避免: Explicitly state that Newton's Third Law forces are equal in magnitude, opposite in direction, of the same type, but act on two separate, interacting bodies.
  7. 7medium涉及分數: 1Momentum and Newton’s laws of motion (Dynamics)

    Stating Newton's Second Law of Motion as simply \( F = ma \).

    如何避免: Newton's Second Law must be defined as the force being proportional to the rate of change of momentum (\( F = \Delta p / \Delta t \)). Note that \( F = ma \) is only a special case when mass remains constant.
  8. 8high涉及分數: 1Errors and uncertainties (Physical quantities and units)

    In Paper 3, recording raw length measurements from a ruler without a decimal place (e.g., writing \( 32\text{ cm} \) instead of \( 32.0\text{ cm} \) or \( 0.32\text{ m} \) instead of \( 0.320\text{ m} \)).

    如何避免: Always record raw measurements to the maximum limit of resolution of the apparatus. A standard ruler's division is \( 1\text{ mm} \), so measurements must end in \( .0\text{ cm} \) or \( .5\text{ mm} \).

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