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Does a steep slope on a displacement vs time graph indicates a very large velocity?
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope of a displacement vs time graph represents the velocity of an object because velocity is the rate of change of displacement with respect to time. A steep slope implies that the displacement is changing rapidly over time, resulting in a large velocity.
Is displacement the slope of the velocity vs time graph?
No, displacement is the area under the velocity vs. time graph. The slope of a velocity vs. time graph represents acceleration.
Does a steep slope on a displacement vs time graph indicate large velocity?
Yes, a steep slope on a displacement vs time graph usually indicates a large velocity. The slope of a displacement vs time graph represents the velocity at that point in time. A steeper slope means a faster change in displacement over time, which corresponds to a higher velocity.
Is velocity the slope of the displacement vs time graph true or false?
True. Velocity is the rate of change of displacement with respect to time, which is represented by the slope of the displacement versus time graph.
Is velocity the slope of the displacement vs. time graph?
Velocity=m m=rise/run
Does a steep slope on a displacement vs time graph indicates a very large velocity?
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope of a displacement vs time graph represents the velocity of an object because velocity is the rate of change of displacement with respect to time. A steep slope implies that the displacement is changing rapidly over time, resulting in a large velocity.
Is displacement the slope of the velocity vs time graph?
No, displacement is the area under the velocity vs. time graph. The slope of a velocity vs. time graph represents acceleration.
The slope of a displacement-time graph is?
The slope at each point of a displacement/time graph is the speed at that instant of time. (Not velocity.)
Does a steep slope on a displacement vs time graph indicate large velocity?
Yes, a steep slope on a displacement vs time graph usually indicates a large velocity. The slope of a displacement vs time graph represents the velocity at that point in time. A steeper slope means a faster change in displacement over time, which corresponds to a higher velocity.
Is velocity the slope of the displacement vs time graph true or false?
True. Velocity is the rate of change of displacement with respect to time, which is represented by the slope of the displacement versus time graph.
Is velocity the slope of the displacement vs. time graph?
Velocity=m m=rise/run
Velocity is the slope of a displacement vs time graph true or false?
False. Velocity is the slope of a position vs time graph, not a displacement vs time graph. Displacement vs time graphs show how an object's position changes over time, while velocity represents the rate of change of position.
What is the physical meaning of the slope of the graph of displacement vs time?
The slope of that graph at each point is the speed at that instant of time.
Is the displacement time graph of a body moving with uniform velocity always a straight line?
A displacement vs. time graph of a body moving with uniform (constant) velocity will always be a line of which the slope will be the value of velocity. This is true because velocity is the derivative (or slope at any time t) of the displacement graph, and if the slope is always constant, then the displacement will change at a constant rate.
Does A steep slope on a displacement vs time graph indicates a large velocity?
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope represents the rate of change of displacement, which is velocity. A steeper slope indicates a higher velocity because the object is covering more distance in a shorter amount of time.
Is velocity the slope of the displacement vs time graph?
Velocity=m m=rise/run
Is it true or false that Displacement is the slope of the velocity vs time graph?
It is false.
