A particle moves from A to B under constant acceleration.
The distance between A and B is sss.
The speed at A is uuu. The speed at B is vvv.
The time taken is ttt.
The acceleration is aaa.
Given s=50 ms = 50 \text{ m}s=50 m, u=0 ms−1u = 0 \text{ ms}^{-1}u=0 ms−1, v=20 ms−1v = 20 \text{ ms}^{-1}v=20 ms−1. Find a a\,a and ttt.
Given s=200 ms = 200 \text{ m}s=200 m, a=2 ms−2a = 2 \text{ ms}^{-2}a=2 ms−2, v=30 ms−1v = 30 \text{ ms}^{-1}v=30 ms−1. Find t t\,t and uuu.
Given s=85 ms = 85 \text{ m}s=85 m, t=5 st = 5 \text{ s}t=5 s, v=20 ms−1v = 20 \text{ ms}^{-1}v=20 ms−1. Find a a\,a and uuu.
Given s=100 ms = 100 \text{ m}s=100 m, a=2 ms−2a = 2 \text{ ms}^{-2}a=2 ms−2, t=4 st = 4 \text{ s}t=4 s. Find u u\,u and vvv.
Given v=10 ms−1v = 10 \text{ ms}^{-1}v=10 ms−1, a=1.5 ms−2a = 1.5 \text{ ms}^{-2}a=1.5 ms−2, t=3 st = 3 \text{ s}t=3 s. Find s s\,s and uuu.
265 exam-style questions on AQA A Level Maths 3.2 Q: Kinematics, covering 3.2.1 Language of kinematics, 3.2.2 Graphs in kinematics, 3.2.3 Constant acceleration formulae, 3.2.4 Calculus in kinematics (A-level only), and 3.2.5 Motion under gravity and projectiles (A-level only). Each one has a worked solution and a mark scheme showing where the marks go.