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Q. Two particles $A$ and $B$ separated by a distance 2R are moving counter-clockwise along the same circular path of radius $R$ each with uniform speed $v$ . At the time $t=0$ , $A$ is given a tangential acceleration of magnitude $a=\frac{32 v^{2}}{25 \pi R}$ in the same direction of the initial velocity. Then which of the following is correct

NTA AbhyasNTA Abhyas 2020Laws of Motion

Solution:

As when they
Collide $\frac{1}{2}\left(\frac{32 \, v^{2}}{25 \, \pi R}\right)t^{2}=\pi R$
$t=\frac{5 \pi R}{4 V}$
Angle covered by A
$\theta =\pi +\frac{v t}{R}$
$\theta =\frac{9 \pi }{4}$