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The graph of distance vs time increases exponentially as speed increases.

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Q: What happens to a graph of time and distance as speed increases?
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Related questions

What happens to the stopping distance when the car speed increases?

Stopping distance also increases.


What happens to the stopping distance when the vehicle speed increases?

The distance needed to stop also increases.


A straight line on a distance time graph represents what type of speed?

A straight line on a distance/time graph means that the speed is constant. In every unit of time the distance increases by the same amount.


What happens to the stopping distance when a vehicle increases it's speed?

The distance needed to stop also increases.


As a vehicles speed increases what happens to stopping distance?

It increases faster than the speed increase ... approximately the square of the speed. So twice the speed results in 4 times the stopping distance.


How can you get speed and distance covered by a body from distance time graph?

Distance you read off directly from the graph. Speed is the rate of increase of distance, so it is the slope (gradient) of the graph.


How is a distance- time graph different than a speed time graph?

The variable plotted along the vertical axis is the distance in the first case, speed in the second. The gradient of (the tangent to) the distance-time graph is the speed while the area under the curve of the speed-time graph is the distance.


If speed increases and time remains the same what happens to distance?

By increasing speed over a fixed period of time, you increase the distance you travel in that period of time. If you drive 20 mph for an hour, you go 20 miles. If you drive 30 mph for that same hour, you go 30 miles. Just like you knew you would.


What happens to the amount of distance an object travels when it speeds up?

The distance will increase as the speed (absolute value of velocity) increases.


How can you calculate the speed in a distance time graph?

speed is the gradient under the distance vs time graph which is change in distance /change in time


Why area below the distance-time graph is used to calculate speed?

That's not correct. If you have a graph of distance as a function of time, the speed is the slope of the graph.


How do you calculate speed of a distance time graph?

Speed (in the radial direction) = slope of the graph.