Lesson M7.4.1
M7.4.1 Calculus in kinematics for motion in a straight line Quiz: Pearson Edexcel Maths, Unit 17
20 questions
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Lesson M7.4.1, Calculus in kinematics for motion in a straight line: 20 multiple choice questions for the Pearson Edexcel Maths (9MA0), Unit 17: Kinematics, written with Revision Ninja.
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The 20 questions
-
What is the rate of change of displacement with respect to time?
- Velocity
- Acceleration
- Speed
- Jerk
-
What is the time derivative of velocity?
- Acceleration
- Momentum
- Displacement
- Speed
-
What is the integral of acceleration with respect to time?
- Displacement
- Distance
- Force
- Velocity
-
What does integrating velocity with respect to time yield?
- Speed
- Acceleration
- Displacement
- Work
-
At a particle's maximum displacement, what is its velocity?
- Undefined
- Maximum
- Zero
- Negative
-
At a particle's maximum velocity, what is its acceleration?
- Undefined
- Zero
- Constant
- Maximum
-
Which calculus operation finds velocity from a displacement function?
- Substitution
- Integration
- Factorisation
- Differentiation
-
Which calculus operation finds displacement from an acceleration function?
- Differentiation
- Double differentiation
- Single integration
- Double integration
-
If s = t^3 - 6t^2, find the velocity when t = 2.
- -8 ms^-1
- -12 ms^-1
- 12 ms^-1
- 0 ms^-1
-
If v = 4t - 3, find the acceleration.
- 0 ms^-2
- 4t ms^-2
- 4 ms^-2
- -3 ms^-2
-
If s = 5t^2 + 2t, find the initial displacement at t = 0.
- 5 m
- 7 m
- 2 m
- 0 m
-
If v = 3t^2 - 4t, find the initial velocity when t = 0.
- 3 ms^-1
- -1 ms^-1
- 0 ms^-1
- -4 ms^-1
-
A particle starts at the origin with v = 2t. Find s when t = 3.
- 6 m
- 9 m
- 18 m
- 3 m
-
If a = 6t, find v given that v = 5 when t = 1.
- 3t^2 + 2
- 3t
- 3t^2 + 5
- 6t^2 + 5
-
Find the time when a particle with v = 3t^2 - 12 comes to instantaneous rest.
- 3 s
- 0 s
- 2 s
- 4 s
-
What does the constant of integration represent when integrating acceleration?
- Constant acceleration
- Initial velocity
- Initial displacement
- Final velocity
-
What does the constant of integration represent when integrating velocity?
- Initial velocity
- Initial displacement
- Time offset
- Final displacement
-
If v = (2t + 1)^2, find the acceleration when t = 1.
- 18 ms^-2
- 36 ms^-2
- 9 ms^-2
- 6 ms^-2
-
If s = sin(2t), find the acceleration when t = 0.
- -4 ms^-2
- 1 ms^-2
- 2 ms^-2
- 0 ms^-2
-
If s = e^(2t), find the velocity when t = 0.
- 2
- 4
- 1
- 0
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