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

Forces and Motion

367 practice questions

Topics covered

Practice questions

171–180 of 367

  1. Question 171

    2 marks · Normal

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

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  2. Question 172

    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.

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  3. Question 173

    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]
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  4. Question 174

    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.

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  5. Question 175

    3 marks · Easy

    A runner travels at a steady speed of 8 m/s for 5 seconds.

    (a)

    Calculate the distance travelled by the runner in this time.

    [2 marks]
    (b)

    Is the distance calculated a vector or scalar quantity? Explain your answer.

    [1 mark]
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  6. Question 176

    4 marks · Easy

    An object starts from rest and accelerates uniformly at 2 m/s² for 6 s.

    (a)

    Calculate the final velocity of the object.

    [2 marks]
    (b)

    Calculate the distance travelled by the object during this time using the area under the velocity–time graph.

    [2 marks]
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  7. Question 177

    6 marks · Normal

    A cyclist travels along a straight road. The distance–time graph for her first 10 seconds is shown below.

    (a)
    line graph of distance (m) against time (s)024681001020304050time (s)distance (m)
    Distance-time graph for a cyclist.
    (i)

    Describe how the cyclist’s speed changes during the time shown.

    [1 mark]
    (ii)

    Calculate the average speed of the cyclist during the first 8 seconds.

    [1 mark]
    (b)

    Using your answer to part a(ii), explain whether the cyclist’s average speed is the same as her speed at 10 s.

    [2 marks]
    (c)

    State whether the graph shows negative, zero, or positive acceleration during the interval 8 s to 10 s. Explain your answer.

    [2 marks]
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  8. Question 178

    6 marks · Normal

    A student uses a toy car to investigate acceleration down a track. The results are shown in the table.

    Measured velocity of the toy car at different times.
    Time (s)Velocity (m/s)
    0.00.0
    1.02.0
    2.04.0
    3.06.0
    4.08.0
    (a)

    Plot a velocity–time graph for the results above. Label each axis.

    [2 marks]
    (b)

    Determine the gradient of the velocity–time graph. State what this gradient represents.

    [2 marks]
    (c)

    Calculate the distance travelled by the car in the first 4 seconds using your graph or the area method.

    [2 marks]
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  9. Question 179

    5 marks · Normal

    A car starts at rest, accelerates uniformly to a speed of 20 m/s in 4 seconds, then travels at constant speed for 6 seconds.

    (a)

    Draw a labelled velocity–time graph for the motion of the car from 0 to 10 seconds.

    [2 marks]
    (b)

    Calculate the acceleration during the first 4 seconds.

    [1 mark]
    (c)

    Calculate the total distance travelled in the 10 seconds.

    [2 marks]
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  10. Question 180

    6 marks · Normal

    The table shows the motion of a ball thrown vertically upwards. Air resistance is negligible.

    Time (s)Velocity (m/s)
    0.024.0
    1.014.2
    2.04.4
    3.0-5.4
    4.0-15.2
    (a)

    Plot the velocity–time graph for the ball using the data given. Label both axes.

    [2 marks]
    (b)

    Determine the acceleration acting on the ball.

    [2 marks]
    (c)

    Calculate the distance the ball travels in the first 2 seconds.

    [2 marks]
    Answer and see the solution →