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The distance versus time graph shows the position of the object. The slope of the line shows the velocity of the object. The velocity is the direction and speed of an object. If your slope has a positive slant that means you are going in a positive direction. If the slope has a negative slant your object is going in a negative direction. If your slope is zero (a horizontal line) that means your object has stopped and is about to change directions.

In case you didnt know a positive slant looks like this on a graph.... /

a negative slant looks like this on a graph.... \

postive is like sloping up a hill

negative is like falling down the hill

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13y ago
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9y ago

The slope of a distance versus time graph provides the instantaneous speed of an object. If data from this graph is then used to construct a speed versus time graph, the slope of that graph would provide the instantaneous acceleration.

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7y ago

If slope remains constant then body moves with uniform speed.

If slope changes (increases) by time then body is accelerated

If slope gets decreased then body has to be decelerated i.e retarded

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9y ago

It shows the component of the velocity of the object in the radial direction: that is, in the direction to (or away from) the point from which distances are measured. It says absolutely nothing about transverse motion. So, for example, the object could be running around the "origin" at any speed you like and the distance-versus-time graph will indicate no motion whatsoever!

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13y ago

The slope of the graph at any point is the object's speed at that time. (Not velocity.)

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13y ago

The slope of a distance versus time graph tells you the rate of change of distance with time. That is, it tells you the velocity.

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11y ago

position divided by time=speed. (y/x=speed). (slope=speed)

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9y ago

Velocity as v = ds/dt

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7y ago

the slope IS the speed

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Anonymous

Lvl 1
3y ago

Velocity

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Q: What does the slope of the line on a position versus time graph tell you about the objects speed?
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Related questions

What property on a position-versus time graph represents speed?

The slope of the curve.


What does a curved line pointing downward on a position versus time graph indicate?

That means the speed (the slope of the position-time graph) is decreasing.


What does a positive slope mean in a position versus time graph?

Assuming position is on the y axis and time is on the x axis, a positive slope means the position has increased over time.


Is acceleration the slope of the velocitys vs the time graph?

Yes, acceleration is the slope of a velocity versus time graph.


In a graph speed versus time what is the meaning of the slope?

The slope of the speed-vs-time graph is the magnitude of acceleration.


When velocity is changing what is happening to the slope on a position versus time graph?

That slope is the 'speed' of the motion. If the slope is changing, then the speed is changing. That's 'accelerated' motion. (It doesn't matter whether the speed is growing or shrinking. It's still 'accelerated' motion. 'Acceleration' does NOT mean 'speeding up'.)


What information can be learned from a position-time graph and from a speed-time graph?

A position time graph can show you velocity. As time changes, so does position, and the velocity of the object can be determined. For a speed time graph, you can derive acceleration. As time changes, so does velocity, and the acceleration of the object can be determined.If you are plotting velocity (speed) versus time, the slope is the acceleration.


What does the slope represent on a distance versus time graph?

speed


What does the slope of a force versus time graph indicate?

The slope of a force vs. time graph is equal to the change in momentum or the Impulse.


How can I tell when two objects have the same velocity on a position graph?

If the position is graphed vs time, then the slope (rate of change of position with respect to time) will be the same (parallel).


Does the slope of a speed-versus-time graph represents acceleration?

exactly


Does the slope of a speed versus time graph represents acceleration?

Exactly.