A mass m is suspended from a spring of force constant k and just touches another identical spring fixed to the floor the time period of oscillations is
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The time period of oscillations is T = π √m / k + π √m /2.k
Explanation:
- When the spring undergoes displacement in the downward direction.
- It completes one half oscillation.
- While it completes another half oscillation in the upward direction.
- Then the total time period is
T = π √m / k + π √m /2.k
Thus the time period of oscillations is T = π √m / k + π √m /2.k
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