Table of Contents
- 1 What information can be deduced from a displacement time graph?
- 2 What are the uses of displacement time graph?
- 3 What conclusion does a displacement time graph draw?
- 4 How can you determine magnitude of displacement covered by an object from its velocity time graph?
- 5 What contribution can you draw about the velocity of a body from the displacement time graph shown below?
- 6 What can you conclude from displacement time graph is parallel to time axis?
What information can be deduced from a displacement time graph?
Displacement-time graphs – Higher A sloping line on a displacement-time graph shows that the object is moving. In a displacement-time graph, the slope or gradient of the line, is equal to the velocity of the object. The steeper the line (and the greater the gradient) the faster the object is moving.
What are the uses of displacement time graph?
From the graph, we can see the distance covered by the body during a particular interval of time. It also gives us information about the velocity of the body at any instant of time.
What conclusion does a displacement time graph draw?
When the displacement-time graph of a body is a curved lin as shown, the motion of the body is non-uniform.
What is the area under a displacement vs time graph?
The area under a velocity-time graph is the displacement. Velocity can be negative if an object is moving backwards. The displacement can also be negative. An area beneath the x-axis has a negative value.
How can you determine the displacement of an object from a velocity time graph?
The displacement can be found by calculating the total area of the shaded sections between the line and the time axis. There is a triangle and a rectangle – the area of both must be calculated and added together to give the total displacement.
How can you determine magnitude of displacement covered by an object from its velocity time graph?
Answer
- From the velocity-time graph of a body we can find its displacement covered by taking the area under the graph.
- Area implies velocity*time = displacement.
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What contribution can you draw about the velocity of a body from the displacement time graph shown below?
From the graph, we can say that the velocity is constant as the rate of change of displacement is constant.
What can you conclude from displacement time graph is parallel to time axis?
If the displacement-time graph is a straight line parallel to time axis, then we can say that the body is at rest.