The string of pendulum of length l is displaced through `90^(@)` from the vertical and released. Then the minimum strength of the string in order to withstand the tension, as the pendulum passes through the mean position is

The string of pendulum of length l is displaced through 90^@ from the vertical and released . Then the minimum strength of string in order to withstand the tension , as the pendulum passes through the mean position is

The mass of a pendulum bob is m = 2kg and the length of the string is l. It is displaced through 90^(@) from the vertical and released. What minimum tension (in N) should the string should be able to withstand so that it doesn't break during motion?

The mass of a pendulum bob is m = 2kg and the length of the string is l. It is displaced through 90^(@) from the vertical and released. What minimum tension (in N) should the string should be able to withstand so that it doesn't break during motion?

A simple pendulum of length 1m has bob of mass 100 g. It is displaced through an angle of 60^@ from the vertcal and then released. The kinetic energy of bob when it passes through the mean position is

A pendulum bob on a 2 m string is displaced 60^(@) from the vertical and then released. What is the speed of the bob as it passes through the lowest point in its path

A pendulum bob on a 2 m string is displaced 60^(@) from the vertical and then released. What is the speed of the bob as it passes through the lowest point in its path

A pendulum bob on a 2 m string is displaced 60^@ from the vertical and then released. What is the speed of the bob as it passes through the lowest point in its path ?

The bob of a simple pendulum of length L, is displaced through 90^(@) , from its mean position and then released. What will be the tension in the string when the bob of mass m will be at its lowest position?