A mass of 100 g attached to a massless
spring of stiffness constant 10 N/m is under
damped motion. If the energy of the
oscillator decays to 1/e times of its initial
value in 50 s then the damping constant is
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Answer:
For damped oscillation,
(a)T=
ω
2π
T=
m
K
−(
2m
l
)
2
2π
T=
200
80×1000
−(
1000×2×200
40×1000
)
2
2×3.14
T=
400−
100
1
6.28
T=0.314s
(b)F×A
2
If amplitude gets reduced to half the force will reduce to one fourth.
F∝a
a∝ω
2
So ω will become half.
T=
ω
2π
T=2×0.314=0.628s
Explanation:
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