SHM L1

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Equation OF SHM || Mid Position OF SHM|| Graph OF SHM || Example on SHM

Velocity & Acceleration OF Particle || Amplitude OF SHM || Phase OF SHM || Frequency OF SHM || Energy OF SHM || Graph OF Energy OF SHM

Statement-1 : The motion of simple pedulum is simple harmonic only for a lt lt l . Statement-2 : Motion of a simple pendulum is SHM for small angular displacement.

Statement-1 : Frequency of kinetic energy of SHM of double that of frequency of SHM. Statement-2. In SHM the velocity is ahead of displacement by a phase angle of (pi)/2 .

Statement-1: kinetic energy of SHM at mean position is equal to potential energy at ends for a particle moving in SHM. Statement-2: Total energy in SHM is conserved.

The kinetic energy of SHM is 1/n time its potential energy. If the amplitude of the SHM be A, then what is the displacement of the particle ?

A block of mass m , when attached to a uniform ideal apring with force constant k and free length L executes SHM. The spring is then cut in two pieces, one with free length n L and other with free length (1 - n)L . The block is also divided in the same fraction. The smaller part of the block attached to longer part of the spring executes SHM with frequency f_(1) . The bigger part of the block attached to smaller part of the spring executes SHM with frequency f_(2) . The ratio f_(1)//f_(2) is

Revision and advance problems of SHM Part-1

The average displacement over a period of SHM is ____ (A = amplitude of SHM )

SHM: introduction||Periodic and Oscillatory motion||Conditions OF SHM