(B) The displacement of an object is given by the area under the $v-t$ graph.$s = \text{Area under } v-t \text{ graph}$In the given graph, the area un

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uniform acceleration is less than that during uniform motion

(B) The displacement of an object is given by the area under the $v-t$ graph.$s = \text{Area under } v-t \text{ graph}$In the given graph, the area under the uniform motion part (a rectangle) is greater than the area under the uniform acceleration part (a trapezoid) for the same time interval.Therefore, the displacement during uniform acceleration is less than that during uniform motion.

Class 11 Physics Motion in Straight Line Instantaneous Velocity and Speed and Velocity-time Graph

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For a body moving along a straight line, the following $v-t$ graph is obtained. According to the graph, the displacement during

KCET 2021 All KCET

A
uniform acceleration is greater than that during uniform motion
B
uniform acceleration is less than that during uniform motion
C
uniform acceleration is equal to that during uniform motion
D
uniform motion is zero

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Motion in Straight Line

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Instantaneous Velocity and Speed and Velocity-time Graph

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The velocity-time graph of a body is shown in the figure. It implies that at point $B$

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$A$ particle of mass $50 \, g$ moves on a straight line. The variation of speed with time is shown in the figure. Find the force acting on the particle at $t = 2, 4,$ and $6 \, s$.

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$A$ particle moves along the $x$-axis in such a way that its $x$-coordinate varies with time according to the equation $x = 4 - 2t + t^2$. The velocity of the particle will vary with time as:

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For a body moving along a straight line, the following $v-t$ graph is obtained. According to the graph, the displacement during

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$A$ body starts from rest and travels a distance $S$ with uniform acceleration,then moves uniformly a distance $2S$ and finally comes to rest after moving further $3S$ under uniform retardation. The ratio of the average velocity to maximum velocity is

If $t = \sqrt{x} + 4$,then $\left(\frac{dx}{dt}\right)_{t=4}$ is:

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$A$ particle of mass $50 \, g$ moves on a straight line. The variation of speed with time is shown in the figure. Find the force acting on the particle at $t = 2, 4,$ and $6 \, s$.

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