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vertical line because it is impossible for time to stay at 1 point and v keeps raising

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A physically impossible line segment on a velocity vs. time graph would be one with a horizontal slope, indicating constant acceleration. This would violate the laws of physics, as constant acceleration requires a non-zero force. Similarly, a vertical line segment would represent an instantaneous change in velocity, which is also physically impossible as it would require infinite acceleration.

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Q: Which line segments on a velocity versus time graph is physically impossible?
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What line segments on a position versus time graph is physically imposable?

A physically impossible line segment on a position versus time graph would be one with a slope representing a speed greater than the speed of light or negative speed (moving backwards in time). These scenarios violate the laws of physics.


What does the slope of distance versus time graph represent physically?

The slope of a distance versus time graph represents the speed or velocity of an object. A steeper slope indicates a higher speed, while a gentler slope indicates a slower speed. If the slope is negative, it means the object is moving in the opposite direction.


Will the graph of instantaneous velocity versus time have a Y-axis intercept of zero?

Not necessarily. The graph of instantaneous velocity versus time may or may not have a Y-axis intercept of zero. It depends on the initial conditions and motion of the object. If the object starts from rest, then the initial velocity is zero, and the graph will have a Y-axis intercept at zero.


Escape velocity of earth versus escape velocity on Uranus?

EV on Earth is 11.186 km/s EV on Uranus is 21.3 km/s


How do you go from a position graph to a velocity graph?

To go from a position graph to a velocity graph, you can calculate the slope of the position graph at each point. The slope at any given point on a position vs. time graph represents the velocity at that specific time. Therefore, the velocity graph would be a plot of the slopes at each point on the position graph.