If a uniform square plate of edge a is suspended
through a corner such that it is free to rotate in
vertical plane, then its time period of oscillation is
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Explanation:
Given If a uniform square plate of edge a is suspended through a corner such that it is free to rotate in vertical plane, then its time period of oscillation is
- We need to find the time period of oscillation.
- So given a uniform square plate of edge a is suspended through a corner then t = a/√2.
- We know that time period T = 2π√ I / mgt
- Now I (centre of mass) = ma^2 / 6
- Now I (point of suspension) = ma^2 / 6 + ma^2 / 2
- = 2ma^2 / 3
- So T = 2π √2/3 ma^2 / mg a/√2
So T = 2π√2√2 a / 3g
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