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Pearson Edexcel International GCSE (9–1) · PHYSICS · Section

Equations of uniformly accelerated motion

18 practice questions

Practice questions

1–10 of 10 · Normal

  1. Question 1

    4 marks · Normal

    A small parcel falls from rest from a hot air balloon. The balloon is at a height of 180 m above the ground. Assume the acceleration due to gravity is 10 m/s² and air resistance is negligible.

    (a)

    Calculate the speed of the parcel just before it hits the ground.

    [3 marks]
    (b)

    State the value of the initial velocity of the parcel.

    [1 mark]
    Answer and see the solution →
  2. Question 2

    3 marks · Normal

    A racing cyclist travels at an initial speed of 5 m/s and accelerates at 2 m/s² along a straight track. Find the distance the cyclist covers while increasing speed to 17 m/s. Show all your working.

    Answer and see the solution →
  3. Question 3

    1 mark · Normal

    Which equation should you use to calculate the final speed for a car accelerating from an initial velocity u over a distance s at constant acceleration a?

    1. A.v^2 = u^2 + 2as
    2. B.v = (u + s) / 2
    3. C.a = (v - u) / t
    4. D.s = ut + 0.5at^2
    Answer and check →
  4. Question 4

    3 marks · Normal

    A tennis ball is thrown vertically upwards with an initial speed of 18 m/s. It decelerates at 10 m/s² due to gravity until it stops momentarily at its highest point.

    Explain, using the suvat equation, how you would calculate the maximum height reached by the ball.

    Answer and see the solution →
  5. Question 5

    4 marks · Normal

    A student investigates the motion of a toy trolley moving along a straight track. She records the following data:

    Time / sSpeed / m/s
    0.00.0
    1.00.7
    2.01.4
    3.02.1
    4.02.8
    (a)

    Calculate the trolley's acceleration from the data.

    [2 marks]
    (b)

    Suggest a reason why the acceleration might not be exactly constant in a real experiment.

    [2 marks]
    Answer and see the solution →
  6. Question 6

    3 marks · Normal

    A football is kicked along a flat field so it travels in a straight line from rest and comes to a stop again. Its initial velocity is 0 m/s; it accelerates uniformly to reach 12 m/s, moves at that speed for a while, then slows uniformly to rest. The acceleration and deceleration are both 4 m/s².

    (a)

    Calculate the time it takes for the football to accelerate from rest up to its top speed.

    [2 marks]
    (b)

    How far does the football travel while accelerating to top speed?

    [1 mark]
    Answer and see the solution →
  7. Question 7

    2 marks · Normal

    State the meaning of each term in the formula v^2 = u^2 + 2as.

    Answer and see the solution →
  8. Question 8

    3 marks · Normal

    A train increases its speed from 20 m/s to 50 m/s under uniform acceleration of 6 m/s². Calculate the distance over which this acceleration occurs.

    Answer and see the solution →
  9. Question 9

    4 marks · Normal

    A student investigates the motion of a remote-controlled car along a straight runway. The car accelerates uniformly from rest. The student records the following data:

    Car motion data
    Distance travelled (s) / mFinal speed (v) / m/s
    0.00.0
    1.53.9
    4.06.7
    7.09.2
    (a)

    Using the data for s = 7.0 m, calculate the car’s acceleration.

    [3 marks]
    (b)

    State the initial speed of the car for this experiment.

    [1 mark]
    Answer and see the solution →
  10. Question 10

    3 marks · Normal

    Explain, using an example, when you would use the equation v^2 = u^2 + 2as instead of the equation v = u + at to solve a problem about an object's motion.

    Answer and see the solution →