A satellite is revolving around the earth in a circular orbit of radius 'a' with velocity v0. A particle is projected from the statellite in forward direction wiht relative velocity V=[(√54)]v0. During the subsequent motion of the particle, match the following: Column IColumn III. Total energy of particleP.(−3GMem)8aII. Minimum distance ofQ.(−5GMem)8a particle from the earthIII. Maximum distance ofR.5a3 particle from the earthS. 2aT.2a3U. a

A satellite is revolving around the earth in a circular orbit of radiu

1.	A satellite is revolving around the earth in a circular orbit of radius 'a' with velocity v0. A particle is projected from the statellite in forward direction wiht relative velocity V=[(√54)]v0. During the subsequent motion of the particle, match the following: Column IColumn III. Total energy of particleP.(−3GMem)8aII. Minimum distance ofQ.(−5GMem)8a particle from the earthIII. Maximum distance ofR.5a3 particle from the earthS. 2aT.2a3U. a
Answer» A satellite is revolving around the earth in a circular orbit of radius 'a' with velocity $v_{0}$ . A particle is projected from the statellite in forward direction wiht relative velocity $V = [(\frac{\sqrt{5}}{4})] v_{0} .$ During the subsequent motion of the particle, match the following: $\begin{matrix} Column I & Column II I. Total energy of particle & P. \frac{(- 3 G M_{e} m)}{8 a} II. Minimum distance of & Q. \frac{(- 5 G M_{e} m)}{8 a} particle from the earth III. Maximum distance of & R. \frac{5 a}{3} particle from the earth S. 2a T. \frac{2 a}{3} U. a \end{matrix}$

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