IGCSE Physics 1.2 — Motion Numericals (Questions)

IGCSE Physics 0625 · Section 1.2 · Motion — Numerical Question Bank (no answers)

Motion — Numerical Practice

Covers: v = s/t, average speed, distance-time and speed-time graphs, a = Δv/Δt, and free fall. 20 questions, tagged Core or Extended.

A. Speed and Average Speed

A1 Core

A car travels 150 km in 2.5 hours. Calculate its average speed in km/h.

A2 Core

A runner covers 200 m in 25 s. Calculate her speed.

A3 Core

A train travels at 120 km/h for 3 hours, stops for 30 minutes, then travels a further 60 km in 1 hour. Calculate its average speed for the whole journey.

A4 Core

Convert a speed of 20 m/s into km/h.

A5 Core

A cyclist’s average speed is 15 km/h over a 45-minute journey. Calculate the distance travelled.

B. Distance-Time Graphs

B1 Core

A distance-time graph shows a straight line from (0 s, 0 m) to (8 s, 64 m). Calculate the speed.

B2 Core

A distance-time graph shows an object at rest at 20 m from 0-5 s, then moving to 60 m by 15 s. Calculate its speed during the moving phase.

B3 Core

Describe the shape of a distance-time graph for an object that is decelerating to rest.

B4 Core

A distance-time graph shows a curve that becomes steeper over time. State what type of motion this represents.

C. Speed-Time Graphs and Area

C1 Core

A speed-time graph shows an object at a constant 12 m/s for 6 s. Calculate the distance travelled.

C2 Core

An object accelerates uniformly from 0 to 18 m/s in 4 s, then travels at a constant 18 m/s for a further 5 s. Calculate the total distance travelled.

C3 Core

An object decelerates uniformly from 20 m/s to rest in 5 s. Calculate the distance travelled.

C4 Core

Explain how the distance travelled can be found from a speed-time graph where the acceleration is not uniform (the line is a curve).

D. Acceleration

D1 Extended

An object accelerates from 4 m/s to 22 m/s in 6 s. Calculate its acceleration.

D2 Extended

An object decelerates from 30 m/s to 10 m/s in 8 s. Calculate its acceleration, and state whether this is an acceleration or a deceleration.

D3 Extended

A speed-time graph shows a straight line from (2 s, 5 m/s) to (10 s, 29 m/s). Calculate the acceleration.

D4 Extended

A car accelerates uniformly at 4 m/s² for 5 s, starting from rest. Calculate its final speed.

E. Free Fall and Terminal Velocity

E1 Core

A ball is dropped and falls freely (no air resistance) for 3 s. Calculate the speed it gains. (g = 9.8 m/s²)

E2 Extended

An object falls freely from rest for 2.5 s (no air resistance). Calculate (a) its speed and (b) the distance it has fallen, using the area under its speed-time graph. (g = 9.8 m/s²)

E3 Extended

Explain, using the shape of a speed-time graph, why a skydiver’s graph flattens out as they approach terminal velocity.

Mastery Test

Attempt all 10 without checking the solutions file first — mixed Core/Extended, covering the whole topic.
M1

Convert 25 m/s into km/h.

M2

A car travels 90 km in 1.5 hours. Calculate its average speed.

M3

A distance-time graph shows a line from (0 s, 0 m) to (5 s, 45 m). Calculate the speed.

M4

An object accelerates at 3 m/s² for 8 s from rest. Calculate its final speed.

M5

A speed-time graph shows a constant 10 m/s for 12 s. Calculate the distance travelled.

M6

An object decelerates uniformly from 40 m/s to rest in 10 s. Calculate the distance travelled.

M7

A ball falls freely from rest for 4 s. Calculate the speed it gains. (g = 9.8 m/s²)

M8

A speed-time graph shows a line from (1 s, 3 m/s) to (6 s, 23 m/s). Calculate the acceleration.

M9

Explain why the area under a speed-time graph gives the distance travelled.

M10

An object accelerates uniformly from 0 to 12 m/s in 3 s, then decelerates uniformly back to rest over the next 2 s. Calculate the total distance travelled.

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