a satellite of mass M moving in a circular orbit of radius R above the surface of a Planet of mass M and radius R. The amount of work done to shift the satellite to higher orbit of radius 2R is
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Answer:
Centripetal acceleration of the satellite is provided by the gravitational force exerted by earth,
⟹
r
mv
2
=
r
2
GMm
⟹v
2
=
r
GM
Total energy of the system=K.E.+ G.P.E.=
2
1
mv
2
−
r
GMm
=−
2r
GMm
Therefore energy required to jump from orbital radius of 2R to orbital radius of 3R is given by,
E=
2
GMm
(
2R
1
−
3R
1
)
E=
12R
GMm
Explanation:
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