In the case of simple pendulum, executing simple harmonic motion, the force supplying centripetal acceleration is
In the spring-mass system, if the mass of the system is doubled with spring constant halved, the natural frequency of longitudinal vibration
If the spring-mass system is a very high altitude, the natural frequency of longitudinal vibration
The following equation represents the displacement y (in m) of a particle executing simple harmonic motion as a function of time t
\(y=0.6sin(4\pi t+0.5\pi )cos(4\pi t+0.5\pi )\) It has frequency,initial phase and amplitude respectively as
In simple harmonic motion, when the displacement is one-half the amplitude, what fraction of total energy is potential energy?
In the spring-mass system, the frequency of oscillation does not depend on
A mass M is attached to a spring whose upper end is fixed. The mass and stiffness k of the spring are m and k respectively. The natural frequency of the spring-mass system is
For a simple pendulum in motion, if the effect of air resistance is taken into account, which parameter is constant of motion
In a spring-mass system, of mass m and stiffness k, the ends of the spring are securely fixed and mass is attached to intermediate point of spring. The natural frequency of longitudinal vibration of the system.
A light spring AC of stiffness 2k is cut at B into two halves AB and BC. The point A is connected to a upper rigid support whereas point C is connected to a lower rigid support. The common point B is connected to a certain mass m. The new system will vibrate with frequency, as compared to spring AC with the same mass m,
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