1.

In the following four periods                              [AMU 2000] Time of revolution of a satellite just above the earth?s surface \[({{T}_{st}})\] Period of oscillation of mass inside the tunnel bored along the diameter of the earth \[({{T}_{ma}})\] Period of simple pendulum having a length equal to the earth?s radius in a uniform field of 9.8 N/kg \[({{T}_{sp}})\] Period of an infinite length simple pendulum in the earth?s real gravitational field \[({{T}_{is}})\]

A.             \[{{T}_{st}}>{{T}_{ma}}\]
B.               \[{{T}_{ma}}>{{T}_{st}}\]
C.             \[{{T}_{sp}}<{{T}_{is}}\]
D.               \[{{T}_{st}}={{T}_{ma}}={{T}_{sp}}={{T}_{is}}\]
Answer» D.               \[{{T}_{st}}={{T}_{ma}}={{T}_{sp}}={{T}_{is}}\]


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