Physics, asked by kisandaund7039, 3 months ago

13. Show that critical velocity of body revolving in a circular orbit very close to the
surface of planet of radius R and mean densitys 2R
 \sqrt{g\pi  \div 3}

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Answered by ashokpage123
1

Answer:

Show that the critical velocity of a body revolving in a circular orbit very closed to the surface of planet of radius ' R ' and mean density ρ is Vc = 2 R √ [ (G ρ π ) / 3 ] The minimum velocity required to revolve in a circular orbit around a planet is called critical velocity.

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