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The minimum and maximum distances of a satellite from the centre of the earth are 2R and 4R respectively where R is the radius of earth and M is the mass of the earth find radius of curvature at the point of minimum distance. |
Answer» Correct Answer - `(8R)/(3)` COAM: `mv_(1)(2R)=mv_(2)(2R)impliesv_(1)=2v_(2)` .(i) COME: `(-GMm)/(2R)+(1)/(2)mv_(1)^(2)=-(GMm)/(4R)+(1)/(2)mv_(2)^(2)` ..(ii) `impliesv_(1)=sqrt((2GM)/(3R))` `therefore` radius of curvature at perigee `=(v_(1)^(2))/(g_(1))` `impliesR_(P)=(2GM)/(3R)xx(4R^(2))/(GM)=(8R)/(3)` |
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