Oscillations
In forced oscillation of a particle the amplitude is maximum for a frequency ω1 of the force, while the energy is maximum for a frequency ω2 of the force, then
ω1 = ω2
ω1 > ω2
ω1 < ω2 when damping is small and ω1 > ω2 when damping is large
ω1 < ω2
A.
ω1 = ω2
For amplitude of oscillation and energy to be maximum, frequency of force must be equal to the initial frequency and this is only possible in case of resonance. In resonance state ω1 = ω2
Sponsor Area
The function sin2(ωt) represents
The bob of a simple pendulum is a spherical hollow ball filled with water. A plugged hole near the bottom of the oscillation bob gets suddenly unplugged. During observation, till water is coming out, the time period of oscillation would
The total energy of particle, executing simple harmonic motion is
In forced oscillation of a particle the amplitude is maximum for a frequency ω1 of the force, while the energy is maximum for a frequency ω2 of the force, then
Sponsor Area
Sponsor Area