A simple pendulum of length l has a time period t for small oscillation. A fixed obstacle is placed directly below the point of suspension, so that only the lower quarter of the string continues oscillations. The pendulum is released from rest at a certain point o. The period of oscillation (assuming small angles) is found to be . Find n.
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T' = 1/2( 2π√l/g + 2π√l/4/g )
= 1/2 ( T + T/2 )
= 3T/4
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