The language of kinematics and motion graphsAQA A-Level Maths: Flashcards
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What is displacement?
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- What is displacement?
- The change in position; a vector with magnitude and direction.
- What is distance travelled?
- The total length of the path; a scalar.
- Average velocity formula?
- .
- Average speed formula?
- .
- What is acceleration?
- The rate of change of velocity.
- Which are vectors: speed, velocity, distance, displacement, acceleration?
- Velocity, displacement and acceleration.
- Gradient of a displacement-time graph?
- The velocity.
- Gradient of a velocity-time graph?
- The acceleration.
- Area under a velocity-time graph?
- The displacement.
- What does a horizontal line on a displacement-time graph mean?
- The object is at rest.
- What does a negative gradient on a displacement-time graph mean?
- The velocity is negative: moving in the negative direction.
- Why can average velocity be zero while average speed is not?
- For a round trip the displacement is zero but the distance travelled is not.
- Area of a trapezium for a velocity-time graph?
- where and are the parallel sides.
Exam questions on The language of kinematics and motion graphs
- A runner starts at point on a straight track and runs m in the positive direction in s. She then immediately turns round and runs m back towards in s.Find the average speed of the runner over the whole s, and explain why it is different from the magnitude of her average velocity.2 marks
- A train travels along a straight track. Its velocity-time graph is made of three straight-line sections: the velocity increases uniformly from to m s in s, then stays constant at m s for s, then decreases uniformly to in s.Find the acceleration of the train in the last s, and state what the sign of your answer tells you.2 marks
- A cyclist travels along a straight road. Her displacement metres from a point , at time seconds, has a displacement-time graph made of three straight-line sections: increases uniformly from to when goes from to ; stays at from to ; and decreases uniformly from to from to .Find the velocity of the cyclist in each of the three stages of her journey.3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).