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Kepler's Law

If a planet ...

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If a planet is suddenly stopped in its orbit, suppossed to be circular then it would fall in the sun in a time___?

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Q. If a planet were suddenly stopped in its orbit supposed to be circular, show that it would fall into the sun in a time

T \times (\frac{\sqrt{2}}{8})

, where T is the time period of revolution.

Q. If a planet were suddenly stopped in its orbit supposed to be circular, show that it would fall into , where T is the time period of revolution. the sun in a time

T \times (\frac{\sqrt{2}}{8})

Q. A planet was suddenly stooped in its orbit supposed to be circular. The time it will fall on to the sun is, if time period of planet's revolution is

T

.

Q. Suppose earth's orbital motion around the sun supposed to be in circular is suddenly stopped, what time will the earth take to fall into the sun?

Q. A planet of mass

m

is in a elliptical orbit about the sun

(m << M_{s u n})

with an orbital period

T

A

be the area of orbit, then its angular momentum would be:

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