The slope of the line on a position-time graph reveals information about an object's velocity. What conclusion can you draw regarding the motion of an object,if the graph is a
$(i)$ Horizontal line.
$(ii)$ Straight diagonal line.
$(iii)$ Curved line.

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(N/A) $(i)$ $A$ horizontal line indicates that the position of the object does not change with time,meaning the object is at rest.
$(ii)$ $A$ straight diagonal line indicates a constant slope,which means the object is moving with uniform velocity (constant speed).
$(iii)$ $A$ curved line indicates a changing slope,which means the object is moving with non-uniform velocity (variable speed/acceleration).

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What type of motion is represented by the following graphs?

How can you find the following?
$(i)$ Velocity from a displacement-time graph.
$(ii)$ Acceleration from a velocity-time graph.
$(iii)$ Displacement from a velocity-time graph.
$(iv)$ Velocity from an acceleration-time graph.

What can you say about the motion of an object whose distance-time graph is:
$(i)$ a straight line,parallel to the time axis?
$(ii)$ a straight line passing through the origin making an angle with the time axis?

What kind of motion of a body is represented by the graphs given below?

Two cars $A$ and $B$ have their displacement-time graph as given below. Which car has a greater velocity?

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