A particle of mass m = 5 × 10-27 kg is attached to a spring with a spring constant k = 100 N/m. The particle is displaced from its equilibrium position by 0.1 m and released from rest. Find the amplitude, frequency, and time period of the resulting oscillations.
1
\(\omega = 2.414 × 10^{14} rad/s \) , A = 0.1 m , T = 3.14 × 10-14 s .
2
\(\omega = 1.414 × 10^{14} rad/s \) , A = 0.2 m , T = 4.44 × 10-14 s .
3
\(\omega = 1.414 × 10^{14} rad/s \) , A = 0.2 m , T = 3.14 × 10-14 s .
4
\(\omega = 1.414 × 10^{14} rad/s \) , A = 0.1 m , T = 4.44 × 10-14 s .
5
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