![Time period of revolution : T = 2pirv = 2pir√(GMe/r) = 2pi√(GMe) r^3/2 Escape velocity : Ve≥√(2GMeR) In case of problems relating to elliptical orbits, conservation of angular momentum and conservation of Time period of revolution : T = 2pirv = 2pir√(GMe/r) = 2pi√(GMe) r^3/2 Escape velocity : Ve≥√(2GMeR) In case of problems relating to elliptical orbits, conservation of angular momentum and conservation of](https://haygot.s3.amazonaws.com/questions/1444425_1013394_ans_64885b7de6c44324b62e22edda7d2c02.jpg)
Time period of revolution : T = 2pirv = 2pir√(GMe/r) = 2pi√(GMe) r^3/2 Escape velocity : Ve≥√(2GMeR) In case of problems relating to elliptical orbits, conservation of angular momentum and conservation of
![For a two body oscillator system, prove the relation, `T = 2pi sqrt((mu)/(k))` where, `mu = (m_(... - YouTube For a two body oscillator system, prove the relation, `T = 2pi sqrt((mu)/(k))` where, `mu = (m_(... - YouTube](https://i.ytimg.com/vi/OpVMBxsEe4g/maxresdefault.jpg)
For a two body oscillator system, prove the relation, `T = 2pi sqrt((mu)/(k))` where, `mu = (m_(... - YouTube
![OneClass: In some detail explain the following formula and what practicalimplication changes in k ... OneClass: In some detail explain the following formula and what practicalimplication changes in k ...](https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/98/9846616.png)
OneClass: In some detail explain the following formula and what practicalimplication changes in k ...
![Show that the expression of the time period T of a simple pendulum of length l given by T = 2pi sqrt((l)/(g)) is dimensionally correct Show that the expression of the time period T of a simple pendulum of length l given by T = 2pi sqrt((l)/(g)) is dimensionally correct](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/643192608_web.png)
Show that the expression of the time period T of a simple pendulum of length l given by T = 2pi sqrt((l)/(g)) is dimensionally correct
![Find the dimensions of K in the relation T = 2pi sqrt((KI^2g)/(mG)) where T is time period, I is length, m is mass, g is acceleration due to gravity and G is Find the dimensions of K in the relation T = 2pi sqrt((KI^2g)/(mG)) where T is time period, I is length, m is mass, g is acceleration due to gravity and G is](https://d10lpgp6xz60nq.cloudfront.net/ss/web/296385.jpg)