According to Kepler, the period of revolution of a planet $(T)$ and its mean distance from the sun $(r)$ are related by the equation
${T^3}{r^3} = $ constant
${T^2}{r^{ - 3}} = $ constant
$T{r^3} = $ constant
${T^2}r = $ constant
Aplanet of mass $m$ is in an elliptical orbit about the sun $(m < < M_{sun})$ with an orbital period $T.$ If $A$ be the area of orbit, then its angular momentum would be :
Kepler discovered
When a satellite moves around the earth in a certain orbit, the quantity which remains constant is :
A planet has orbital radius twice as the earth's orbital radius then the time period of planet is .......... $years$
A planet revolves around sun whose mean distance is $1.588$ times the mean distance between earth and sun. The revolution time of planet will be ........... $ years$