The magnitude of the gravitational force, F, between the two planets of masses mị and m2 with centres at distane x apart is given by F = G". where G is a constant. a. By using dimension analysis, find the dimensions of G. b. The life time, t, of a planet depends on the its mass, m, its initial radius, R, and the constant G and dimensionless constant, K, so that t = mªG®R°. where a, ß, y are constants. Find the values of a, ß and y.

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M5NZY4NZI0/t/all
ed you to learn and apply the relevance of dimensional analysis, Arithmetie and geometric progressions and use of
tial, logarithmic and hyperbolic
ions of statistical techniques e.g. me
ion and use of probability theory in Engineering context. Hence, you have to perform following tasks.
Furthermore, you also have to investigate
Open with Google Docs ata. Pearon's correlation co-efficient, Linear
The magnitude of the gravitational force, F, between the two planets of masses mị and m2 with centres at distanc
x apart is given by F = G™
where G is a constant.
a. By using dimension analysis, find the dimensions of G.
b. The life time, t, of a planet depends on the its mass, m, its initial radius, R, and the constant G and
dimensionless constant, K, so that t = mªG®R°.
where a, B, y are constants. Find the values of a, ß and y.
Transcribed Image Text:M5NZY4NZI0/t/all ed you to learn and apply the relevance of dimensional analysis, Arithmetie and geometric progressions and use of tial, logarithmic and hyperbolic ions of statistical techniques e.g. me ion and use of probability theory in Engineering context. Hence, you have to perform following tasks. Furthermore, you also have to investigate Open with Google Docs ata. Pearon's correlation co-efficient, Linear The magnitude of the gravitational force, F, between the two planets of masses mị and m2 with centres at distanc x apart is given by F = G™ where G is a constant. a. By using dimension analysis, find the dimensions of G. b. The life time, t, of a planet depends on the its mass, m, its initial radius, R, and the constant G and dimensionless constant, K, so that t = mªG®R°. where a, B, y are constants. Find the values of a, ß and y.
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