Match Column-I (x-t graphs) with Column-II (v-t graphs), as shown in the figure below. | Column-I (x-t graphs)…

Question

Match **Column-I** ($$x$$-$$t$$ graphs) with **Column-II** ($$v$$-$$t$$ graphs), as shown in the figure below.

| Column-I ($$x$$-$$t$$ graphs) | Column-II ($$v$$-$$t$$ graphs) |
|---|---|
| (A) $$x$$ rises from the origin with a steadily increasing slope | (I) $$v$$ is a positive constant for all $$t$$ |
| (B) $$x$$ starts at $$x_0$$ and decays towards zero | (II) $$v$$ rises linearly from zero |
| (C) $$x$$ rises linearly to a peak, then falls linearly | (III) $$v$$ is $$+v$$, then steps down to $$-v$$ |
| (D) $$x$$ rises linearly for all $$t$$ | (IV) $$v$$ starts at $$-v_0$$ and rises…

Accepted Answer

A. A - II, B - IV, C - III, D - I

Answer

B. A - I, B - II, C - III, D - IV

Answer

C. A - II, B - III, C - IV, D - I

Answer

D. A - I, B - III, C - IV, D - II

Column-I ( $x$ - $t$ graphs)	Column-II ( $v$ - $t$ graphs)
(A) $x$ rises from the origin with a steadily increasing slope	(I) $v$ is a positive constant for all $t$
(B) $x$ starts at $x_0$ and decays towards zero	(II) $v$ rises linearly from zero
(C) $x$ rises linearly to a peak, then falls linearly	(III) $v$ is $+v$ , then steps down to $-v$
(D) $x$ rises linearly for all $t$	(IV) $v$ starts at $-v_0$ and rises towards zero

Answer & step-by-step solution

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