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A ball is thrown horizontally from a height with a certain initial velocity at time $t=0$. The ball bounces repeatedly from the ground with the coefficient of restitution less than $1$ as shown.

Neglect air resistance and taking the upward direction as positive, which figure qualitatively depicts the vertical component of the ball's velocity $\left(V_{y}\right)$ as a function of time $(t)$?
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Neglect air resistance and taking the upward direction as positive, which figure qualitatively depicts the vertical component of the ball's velocity $\left(V_{y}\right)$ as a function of time $(t)$?
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The correct answer is:

as $\mathrm{V_{y}=U_{y}-g t}$
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