The angular velocity and the amplitude of a simple pendulum is \[\omega \] and a respectively. At a displacement X from the mean position if its kinetic energy is T and potential energy is V, then the ratio of T to V is [CBSE PMT 1991]

\[{{X}^{2}}{{\omega }^{2}}/({{a}^{2}}-{{X}^{2}}{{\omega }^{2}})\]

\[{{X}^{2}}/({{a}^{2}}-{{X}^{2}})\]

\[({{a}^{2}}-{{X}^{2}}{{\omega }^{2}})/{{X}^{2}}{{\omega }^{2}}\]

\[({{a}^{2}}-{{X}^{2}})/{{X}^{2}}\]

The angular velocity and the amplitude of a simple pendulum is \[\omeg

1.	The angular velocity and the amplitude of a simple pendulum is \[\omega \] and a respectively. At a displacement X from the mean position if its kinetic energy is T and potential energy is V, then the ratio of T to V is [CBSE PMT 1991]
A.	\[{{X}^{2}}{{\omega }^{2}}/({{a}^{2}}-{{X}^{2}}{{\omega }^{2}})\]
B.	\[{{X}^{2}}/({{a}^{2}}-{{X}^{2}})\]
C.	\[({{a}^{2}}-{{X}^{2}}{{\omega }^{2}})/{{X}^{2}}{{\omega }^{2}}\]
D.	\[({{a}^{2}}-{{X}^{2}})/{{X}^{2}}\]
Answer» E.