Assume that a planet of mass in is revolving around the sun (located at the pole) with

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Assume that a planet of mass in is revolving around the sun (located at the pole) with constant angular momentum mr2 dθ/dt. Deduce Kepler's Second Law: The line from the sun to the planet sweeps out equal areas in equal times
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Calculus

ISBN: 978-0131429246

9th edition

Authors: Dale Varberg, Edwin J. Purcell, Steven E. Rigdon

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