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out of 40 marks
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📏 Measurement (Q1–4)
1
Measurement
Which of the following is a vector quantity?
AMass
BSpeed
CTemperature
DWeight
Answer: D — Weight. Weight is a force (gravitational pull), and forces are vectors — they have magnitude AND direction (downward). Mass, speed, and temperature are all scalars (magnitude only). Common confusion: speed is scalar but velocity is vector.
2
Measurement
A student measures a rod five times and gets: 12.3, 12.3, 12.4, 12.3, 12.4 cm. The true length is 13.0 cm. Which statement best describes the measurements?
AHigh accuracy, high precision
BLow accuracy, high precision
CHigh accuracy, low precision
DLow accuracy, low precision
Answer: B — Low accuracy, high precision. Precision: readings are very close together (12.3–12.4 cm range is very small) → HIGH precision. Accuracy: mean ≈ 12.34 cm is far from the true value of 13.0 cm → LOW accuracy. This indicates a systematic error (e.g. zero error on the ruler).
3
Measurement
The reading 0.004 050 m expressed in standard form to 3 significant figures is:
A4.05 × 10⁻³ m
B4.05 × 10⁻² m
C4.50 × 10⁻³ m
D4.5 × 10⁻³ m
Answer: A — 4.05 × 10⁻³ m. Leading zeros are not significant. Significant figures: 4, 0, 5 → 3 s.f. = 4.05. The value is 0.004050 = 4.050 × 10⁻³ → rounded to 3 s.f. = 4.05 × 10⁻³ m. Note the trailing zero in 4.050 IS significant but we drop it at 3 s.f.
4
Measurement
To measure the period of a pendulum accurately, a student should:
ATime one complete oscillation once
BTime 20 complete oscillations and divide by 20
CTime 20 complete oscillations and divide by 40
DMeasure the length of the pendulum
Answer: B — Time 20 complete oscillations and divide by 20. Timing many oscillations reduces the effect of reaction time error. Any timing error is divided over 20 oscillations, making the period measurement much more precise. Divide total time by the number of oscillations (20), not by 40.
🏃 Kinematics (Q5–9)
5
Kinematics
A car travels 120 m in the first 10 s and 60 m in the next 10 s. Its average speed over the full 20 s is:
A6 m/s
B9 m/s
C10.5 m/s
D7.5 m/s
Answer: B — 9 m/s. Average speed = total distance / total time = (120 + 60) / (10 + 10) = 180 / 20 = 9 m/s. Do NOT average the two speeds (12 and 6) — that gives the wrong answer of 9 m/s only by coincidence here. Always use total distance ÷ total time.
6
Kinematics
On a velocity-time graph, what does a straight line with a negative gradient represent?
AConstant velocity
BUniform acceleration
CUniform deceleration
DNon-uniform acceleration
Answer: C — Uniform deceleration. On a v-t graph: gradient = acceleration. A negative gradient means velocity is decreasing → deceleration. A straight line (constant gradient) means the deceleration is uniform (constant). Horizontal line = constant velocity. Curved line = changing acceleration.
7
Kinematics
A ball is dropped from rest. Using g = 10 m/s², its speed after falling for 3 s is:
A10 m/s
B15 m/s
C30 m/s
D45 m/s
Answer: C — 30 m/s. v = u + at = 0 + 10 × 3 = 30 m/s. The ball starts from rest (u = 0) and accelerates at g = 10 m/s². Common error: using s = ½gt² to find distance (which gives 45 m) and confusing it with speed.
8
Kinematics
A car accelerates uniformly from 10 m/s to 30 m/s over 5 s. The distance covered is:
A100 m
B150 m
C200 m
D50 m
Answer: A — 100 m. s = ½(u+v)t = ½(10+30)(5) = ½ × 40 × 5 = 100 m. Alternatively: a = (30−10)/5 = 4 m/s². s = ut + ½at² = 10(5) + ½(4)(25) = 50 + 50 = 100 m. The area under the v-t graph (trapezium) also gives ½(10+30)×5 = 100 m.
9
Kinematics
The area under a velocity-time graph represents:
AAcceleration
BSpeed
CDistance travelled
DForce
Answer: C — Distance travelled. Key v-t graph facts: gradient = acceleration; area under graph = distance (displacement) travelled. This is one of the most frequently tested kinematics facts in Paper 1.
💪 Forces (Q10–15)
10
Forces
A 4 kg object accelerates at 3 m/s². The resultant force on it is:
A0.75 N
B7 N
C12 N
D1.3 N
Answer: C — 12 N. F = ma = 4 × 3 = 12 N. Always use F = ma with the RESULTANT (net) force, not any individual force. Units check: kg × m/s² = N.
11
Forces
Newton's First Law states that an object remains at rest or moves with constant velocity unless:
AA balanced force acts on it
BA resultant force acts on it
CFriction is removed
DIt is in space
Answer: B — A resultant force acts on it. Newton's 1st Law: no resultant (net) force → no change in motion. The object either stays at rest or continues at the same velocity. A balanced force (zero resultant) keeps the object in its current state of motion.
12
Forces
A skydiver reaches terminal velocity. Which statement is correct at that moment?
AWeight is greater than air resistance
BAir resistance is greater than weight
CWeight equals air resistance
DThere is no air resistance
Answer: C — Weight equals air resistance. At terminal velocity, the resultant force = 0 (Newton's 1st Law). Therefore the two forces acting (weight downward, air resistance upward) must be equal. The skydiver moves at constant velocity — not accelerating, not decelerating.
13
Forces — Newton's 3rd Law
A horse pulls a cart forward. By Newton's Third Law, the reaction force to the horse pulling the cart is:
AFriction from the ground on the horse's hooves
BThe cart pulling the horse backward with equal force
CThe weight of the cart
DThe normal force on the cart from the ground
Answer: B — The cart pulling the horse backward with equal force. Newton's 3rd Law: action-reaction pairs are equal in magnitude, opposite in direction, and act on DIFFERENT objects. Horse pulls cart forward → cart pulls horse backward (same magnitude). These act on different objects (horse and cart respectively).
14
Forces — Weight
An astronaut has a mass of 80 kg on Earth. On the Moon where g = 1.6 N/kg, their weight is:
A80 N
B128 N
C800 N
D50 N
Answer: B — 128 N. W = mg = 80 × 1.6 = 128 N. Mass (80 kg) is the same everywhere. Weight depends on gravitational field strength g. On Earth W = 80 × 10 = 800 N. On Moon W = 80 × 1.6 = 128 N — about 1/6 of Earth weight.
15
Forces — Friction
A box is pushed at constant velocity along a rough floor with a force of 40 N. The friction force is:
A0 N
BLess than 40 N
C40 N
DMore than 40 N
Answer: C — 40 N. Constant velocity → zero resultant force (Newton's 1st Law). Therefore: push force = friction force = 40 N. They are balanced. If friction were less than 40 N, the box would accelerate. If friction were more, it would decelerate.
⬇️ Mass / Density / Pressure / Moments (Q16–21)
16
Density
A block of mass 600 g has dimensions 5 cm × 4 cm × 3 cm. Its density in kg/m³ is:
A10 000 kg/m³
B1 000 kg/m³
C100 000 kg/m³
D10 kg/m³
Answer: A — 10 000 kg/m³. Volume = 5×4×3 = 60 cm³ = 60 × 10⁻⁶ m³. Mass = 600 g = 0.6 kg. Density = 0.6 / (60×10⁻⁶) = 0.6 / 0.00006 = 10 000 kg/m³. Key: convert cm³ to m³ by dividing by 10⁶, not 100.
17
Pressure
A force of 300 N acts on an area of 0.015 m². The pressure is:
A4.5 Pa
B20 000 Pa
C2 000 Pa
D200 Pa
Answer: B — 20 000 Pa. P = F/A = 300/0.015 = 20 000 Pa. Units: N/m² = Pa. Always check the area unit is in m² (not cm²).
18
Fluid Pressure
At what depth in water (density 1000 kg/m³, g = 10 N/kg) is the water pressure 50 000 Pa?
A2 m
B5 m
C10 m
D50 m
Answer: B — 5 m. P = ρgh → h = P/(ρg) = 50 000/(1000×10) = 50 000/10 000 = 5 m. The fluid pressure formula P = ρgh gives pressure due to the liquid only (not including atmospheric pressure unless stated).
19
Moments
A 3 m uniform beam is balanced at its midpoint. A 200 N weight hangs 0.5 m left of the pivot. To balance, a weight on the right must be placed at 1 m from the pivot. The weight is:
A50 N
B100 N
C200 N
D400 N
Answer: B — 100 N. Principle of moments: clockwise moment = anticlockwise moment. ACW: 200 × 0.5 = 100 Nm. CW: F × 1 = 100 Nm → F = 100 N. The beam is uniform so its own weight acts at the midpoint (pivot) — zero moment about the pivot.
20
Moments — Stability
Which design feature makes a racing car more stable?
ATall body, narrow wheelbase
BHigh centre of gravity, wide wheelbase
CLow centre of gravity, wide wheelbase
DHigh centre of gravity, narrow wheelbase
Answer: C — Low centre of gravity, wide wheelbase. Stability requires: (1) low centre of gravity so the object must tilt further before CofG moves outside the base; (2) wide base so the object can tilt more before toppling. Racing cars are designed flat and wide for maximum stability at high speed.
21
Upthrust
A wooden block floats in water with 60% of its volume submerged. The density of water is 1000 kg/m³. The density of the wood is:
A400 kg/m³
B600 kg/m³
C1000 kg/m³
D1600 kg/m³
Answer: B — 600 kg/m³. When floating, weight = upthrust. Upthrust = weight of fluid displaced = ρ_water × V_submerged × g. Weight of block = ρ_wood × V_total × g. Setting equal: ρ_wood × V = ρ_water × 0.6V → ρ_wood = 0.6 × 1000 = 600 kg/m³. The fraction submerged = density of object / density of fluid.
⚡ Energy, Work & Power (Q22–26)
22
Kinetic Energy
A 2 kg ball moves at 6 m/s. Its kinetic energy is:
A12 J
B36 J
C6 J
D72 J
Answer: B — 36 J. KE = ½mv² = ½ × 2 × 6² = ½ × 2 × 36 = 36 J. The most common error is forgetting to square the velocity: ½ × 2 × 6 = 6 J is wrong. Always square v first.
23
Work Done
A force of 50 N moves a box 8 m in the direction of the force. The work done is:
A6.25 J
B58 J
C400 J
D4000 J
Answer: C — 400 J. W = Fd = 50 × 8 = 400 J. Work is only done when the force causes movement in its direction. No movement = no work done. Units: N × m = J.
24
Efficiency
A machine receives 800 J of energy and produces 560 J of useful work. Its efficiency is:
A30%
B56%
C70%
D143%
Answer: C — 70%. Efficiency = (useful output / total input) × 100 = (560/800) × 100 = 70%. Efficiency is always less than 100%. The wasted energy (240 J) is converted to heat (and sound) — not lost, but not useful.
25
Power
A motor lifts a 200 N load by 5 m in 10 s. The power of the motor is:
A10 W
B100 W
C1000 W
D10 000 W
Answer: B — 100 W. Work done = Fd = 200 × 5 = 1000 J. Power = W/t = 1000/10 = 100 W. Alternatively: P = Fv, but v is not constant here so use P = W/t.
26
Conservation of Energy
A 0.5 kg ball is dropped from 20 m. Just before it hits the ground, its speed (ignoring air resistance, g = 10 N/kg) is:
A10 m/s
B14 m/s
C20 m/s
D200 m/s
Answer: C — 20 m/s. GPE lost = KE gained: mgh = ½mv² → gh = ½v² → v² = 2gh = 2×10×20 = 400 → v = 20 m/s. The mass cancels — speed at the bottom is independent of mass. Or use v² = u² + 2as = 0 + 2(10)(20) = 400 → v = 20 m/s.
🌡️ Thermal Physics (Q27–30)
27
Thermal — Heat Transfer
Which method of heat transfer can occur through a vacuum?
AConduction only
BConvection only
CRadiation only
DConduction and convection
Answer: C — Radiation only. Radiation (infrared electromagnetic waves) does not need a medium — it can travel through a vacuum. Conduction requires particle contact (solid). Convection requires fluid (liquid/gas) particle movement. This is why the Sun's heat reaches Earth through the vacuum of space.
28
Specific Heat Capacity
How much energy is needed to heat 3 kg of water from 25°C to 85°C? (c = 4200 J/(kg°C))
A756 000 J
B252 000 J
C1 071 000 J
D1260 J
Answer: A — 756 000 J. Q = mcΔT = 3 × 4200 × (85−25) = 3 × 4200 × 60 = 756 000 J. ΔT = 85−25 = 60°C. Common error: using 85 instead of ΔT = 60, giving 1 071 000 J.
29
Latent Heat
During the melting of a pure solid at its melting point, the temperature:
AIncreases steadily
BDecreases steadily
CRemains constant
DFirst increases then decreases
Answer: C — Remains constant. During melting, the energy supplied goes into breaking intermolecular bonds (increasing potential energy), NOT into increasing kinetic energy. Since temperature measures average KE, temperature stays constant during the state change. This is latent heat — "hidden" heat that causes no temperature change.
30
Kinetic Model
According to the kinetic model, increasing the temperature of a gas increases its:
ANumber of particles
BAverage kinetic energy of particles
CMass of each particle
DSize of each particle
Answer: B — Average kinetic energy of particles. Temperature is a measure of the average kinetic energy of particles. Increasing temperature → particles move faster → higher average KE. The number, mass, and size of particles do not change. Higher KE means more frequent and harder collisions with container walls → higher pressure (if volume is fixed).
🌊 Waves (Q31–34)
31
Waves — v=fλ
A wave has frequency 200 Hz and wavelength 1.7 m. Its speed is:
A117.6 m/s
B340 m/s
C201.7 m/s
D198.3 m/s
Answer: B — 340 m/s. v = fλ = 200 × 1.7 = 340 m/s. This is approximately the speed of sound in air — consistent with a sound wave of this frequency and wavelength. Always use v = fλ for wave speed calculations.
32
Waves — Refraction
When light passes from air into glass, which quantity does NOT change?
ASpeed
BWavelength
CFrequency
DDirection
Answer: C — Frequency. When light moves between media: speed changes (slows in glass), wavelength changes (shortens — v=fλ with same f), direction changes (bends toward normal). Frequency NEVER changes between media — it is set by the source and is a property of the wave, not the medium.
33
EM Spectrum
Which electromagnetic wave has the shortest wavelength?
ARadio waves
BInfrared
CUltraviolet
DGamma rays
Answer: D — Gamma rays. EM spectrum from longest to shortest wavelength (lowest to highest frequency): Radio → Microwave → Infrared → Visible → Ultraviolet → X-rays → Gamma rays. Gamma rays have the shortest wavelength and highest frequency and energy.
34
Waves — Sound
Sound cannot travel through a vacuum because:
ASound is a transverse wave
BSound requires particles to vibrate and transmit energy
CSound travels too slowly in a vacuum
DSound has too low a frequency for a vacuum
Answer: B — Sound requires particles to vibrate and transmit energy. Sound is a longitudinal mechanical wave — it is transmitted by the compression and rarefaction (expansion) of particles. A vacuum has no particles, so there is nothing to vibrate. Sound is also longitudinal (not transverse like EM waves).
🔌 Electricity & Magnetism (Q35–40)
35
Electricity — Ohm's Law
A 12 Ω resistor and a 6 Ω resistor are connected in series to a 9 V battery. The current is:
A0.5 A
B1.5 A
C3 A
D0.75 A
Answer: A — 0.5 A. Series: R_total = 12 + 6 = 18 Ω. I = V/R = 9/18 = 0.5 A. In series circuits the same current flows through every component. The voltage is shared: V₁ = 0.5×12 = 6 V; V₂ = 0.5×6 = 3 V. Check: 6+3 = 9 V ✓
36
Electricity — Power
A 230 V, 1150 W electric iron. The current it draws and its resistance are:
A5 A; 46 Ω
B5 A; 230 Ω
C0.2 A; 1150 Ω
D50 A; 4.6 Ω
Answer: A — 5 A; 46 Ω. P = IV → I = P/V = 1150/230 = 5 A. R = V/I = 230/5 = 46 Ω. Or R = V²/P = 230²/1150 = 52900/1150 = 46 Ω. Double-check: P = I²R = 25×46 = 1150 W ✓
37
Electricity — Parallel
Three identical 6 Ω resistors are connected in parallel. The combined resistance is:
A18 Ω
B6 Ω
C2 Ω
D3 Ω
Answer: C — 2 Ω. 1/R = 1/6 + 1/6 + 1/6 = 3/6 = 1/2 → R = 2 Ω. Key rule: parallel resistance is ALWAYS less than the smallest individual resistor (here smallest is 6 Ω, so answer must be less than 6 Ω). For n identical resistors in parallel: R_total = R/n = 6/3 = 2 Ω.
38
Magnetism — Transformer
A transformer has primary voltage 240 V, secondary voltage 12 V, and primary turns 1200. The number of secondary turns is:
A60
B600
C24 000
D6
Answer: A — 60. Vs/Vp = Ns/Np → Ns = Np × Vs/Vp = 1200 × 12/240 = 1200 × 0.05 = 60. This is a step-DOWN transformer (voltage decreases from 240V to 12V) so secondary turns must be fewer than primary turns (60 < 1200) ✓
39
Radioactivity — Half-life
A radioactive sample has a half-life of 8 days. Starting with 800 g, the mass remaining after 24 days is:
A200 g
B400 g
C100 g
D50 g
Answer: C — 100 g. 24 days ÷ 8 days per half-life = 3 half-lives. Mass = 800 × (½)³ = 800 × 1/8 = 100 g. After each half-life: 800 → 400 → 200 → 100 g. Always count the number of half-lives first, then apply (½)ⁿ.
40
Radioactivity — Radiation Types
Which type of nuclear radiation is most penetrating and requires thick lead to reduce its intensity?
AAlpha (α)
BBeta (β)
CGamma (γ)
DNeutrons
Answer: C — Gamma (γ). Penetration: α stopped by paper/5 cm air; β stopped by 3 mm aluminium; γ reduced (never fully stopped) by thick lead or concrete. Ionising power is in the opposite order: α most ionising, γ least ionising. This inverse relationship between penetration and ionisation is a key exam fact.