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That the object is moving at a constant velocity
instantaneous velocity
If constant motion means constant velocity then, total distance / total time = avg velocity => avg speed constant velocity => avg velocity = velocity
the slope show the velocity of the object which show its direction and magnitude.
For that period of time, d(t) (the distance) is not changing so the motion is zero velocity.
That the object is moving at a constant velocity
instantaneous velocity
object is at rest
Said object is not moving
It shows the object's acceleration or deceleration.
If constant motion means constant velocity then, total distance / total time = avg velocity => avg speed constant velocity => avg velocity = velocity
velocity is nothing but speed of a body in the given direction. suppose if body is moving with constant velocity then VT graph will be parallel to the X -axis, if not then the VT graph is not parallel to the X-axis it means then object is moving with different velocity or it has its dierection or both velocity and aswell as direction.
Position-Time GraphYou can graph motion on a position vs time graph. On a position vs time graph, position is on the y-axis and time is on the x-axis. If the velocity is constant, the graph will be a straight line and the slope is average velocity. If the motion is accelerating, the graph will be a curved line.Velocity-Time GraphYou can also graph motion on a Velocity-Time graph. On a velocity vs time graph, velocity is on the y-axis, time is on the x-axis. If the graph is a straight line, velocity is constant and the slope is average acceleration. Also, on a velocity vs time graph, the area under the line is displacement.Refer to the related link for illustrations of the different graphs of motion and their meanings.
the slope show the velocity of the object which show its direction and magnitude.
If the graph represents the national debt from 1935 to 1950, then it hasnothing whatsoever in common with the velocity of anything.If, however, the graph represents the position of a moving object as time passes, thenthe slope of the graph is numerically equal to the magnitude of the object's velocity,which is also its speed.A graph typically tells nothing about the direction of the object's motion. It it's specificallydrawn to indicate the azimuth (bearing) of the motion at each instant of time, then itsslope is the time derivative of the velocity's direction. I don't know any special catchyterm for that quantity.
For that period of time, d(t) (the distance) is not changing so the motion is zero velocity.
A straight slanted slope on a velocity-time graph indicates that the object is moving with a constant acceleration.