A pendulum clock calibrated at earth’s surface will read on the surface of the moon (acceleration due to gravity on the moon is 1/6th of that on earth)

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ISRO VSSC Technical Assistant Mechanical 9 June 2019 Official Paper
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  1. Identically the same
  2. \(\sqrt {6}\)  times faster
  3. \(\sqrt {6}\) times slower
  4. 6 times faster

Answer (Detailed Solution Below)

Option 3 : \(\sqrt {6}\) times slower
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Detailed Solution

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Concept:

\(Time~ Period= T =2\pi √{\frac Lg}\)

where L = Length of the pendulum, g = acceleration due to gravity

Calculation:

Given:

at moon 

\(g'=\frac g6\)

where g' = acceleration due to gravity at the moon

\(New~Time~ Period= T' =2\pi √ {\frac L{g'}}=2\pi √ {\frac {6L}g}\)

 \(T'=√ {6}T\)

As time period for oscillation increases √6 times, therefore speed becomes √6 times slower.

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