If the mass of the bob in a simple pendulum is increased to thrice its original mass and its length is made half its original length, then the new time period of oscillation is \( \frac{x}{2}\) times its original time period. Then the value of \(x\) is:
1. \(\sqrt2\)
2. \(2\sqrt3\)
3. \(4\)
4. \(\sqrt3\)
Subtopic: Â Angular SHM |
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NEET - 2024
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A simple pendulum oscillating in air has a period of \(\sqrt3\) s. If it is completely immersed in non-viscous liquid, having density \(\Big(\frac14\Big)^{th}\) of the material of the bob, the new period will be:
1. \(2\sqrt3\) s
2. \(\frac{2}{\sqrt3}\) s
3. \(2\) s
4. \(\frac{\sqrt 3}{2}\) s
Subtopic: Â Angular SHM |
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NEET - 2023
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Two pendulums of length \(121\) cm and \(100\) cm start vibrating in phase. At some instant, the two are at their mean position in the same phase. The minimum number of vibrations of the shorter pendulum after which the two are again in phase at the mean position is:
1.
\(8\)
2.
\(11\)
3.
\(9\)
4.
\(10\)
Subtopic: Â Angular SHM |
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NEET - 2022
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