The Roche limit is the closest distance an object can approach a planet before being torn apart by the tidal attraction of the planet. For a rigid spherical moon the Roche limit is given by Eq. (6) in Box 2.1. (a) Using the planetary dimensions in Table 1.1, cal- culate the Roche limit for the Moon with respect to the Earth. Express the answer as a multiple of the Earth's radius.

University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter1: Units And Measurement
Section: Chapter Questions
Problem 62P: (a) Estimate the density of the Moon. (b) Estimate the diameter of the Moon. (c) Given that the Moon...
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The Roche limit is the closest distance an object can
approach a planet before being torn apart by the tidal
attraction of the planet. For a rigid spherical moon
the Roche limit is given by Eq. (6) in Box 2.1.
(a) Using the planetary dimensions in Table 1.1, cal-
culate the Roche limit for the Moon with respect
to the Earth. Express the answer as a multiple of
the Earth's radius.
Transcribed Image Text:The Roche limit is the closest distance an object can approach a planet before being torn apart by the tidal attraction of the planet. For a rigid spherical moon the Roche limit is given by Eq. (6) in Box 2.1. (a) Using the planetary dimensions in Table 1.1, cal- culate the Roche limit for the Moon with respect to the Earth. Express the answer as a multiple of the Earth's radius.
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