A simple harmonic oscillation is represented by the equation, y = 0.40 sin ( 440 t + 0.61) Here y and t are in m and s respectively. What are the values of time period of oscillations?

A simple harmonic oscillation is represented by the equation, y = 0.40 sin ( 440 t + 0.61) Here y and t are in m and s respectively. What are the values of frequency of oscillations?

A simple harmonic oscillation is represented by the equation, y = 0.40 sin ( 440 t + 0.61) Here y and t are in m and s respectively. What are the values of initial phase ?

A simple harmonic oscillation is represented by the equation. y=0.40sin(440t+0.61) Here y and t are in m are s respectively. What are the values of (i) amplitude (ii) angular frequency (iii) frequency of oscillations (iv) time period of oscillations and (v) initial phase?

A harmonic oscillation is represented by y = 0.34 cos(3000 t + 0.74) where y and t are in mm and second respectively. Deduce amplitude, frequency and angular frequency, time period and intianl phase.

A simple harmonic motion is represented by the equation, y = 5 sin pi(t+4) . Then the values of amplitude A and initial phase prop are respectively.

A harmonic oscillation is represented by y=0.34 cos (3000t+0.74), where y and t are in mm and s respectively. Deduce (i) and amplitude (ii) the frequency and angular frequency (iii) the period and (iv) the intial phase.

Two simple harmonic motion are represented by equations y_(1) = 4 sin (10 t + phi) rArr y_(2) = 5 cos 10t What is the phase difference between their velocities ?

A simple harmonic motion is represented by F(t)=10sin(20t+0.5) . The amplitude of the S.H.M. is

A progressive wave is described by the equation y = 0.1 sin (100 pit - 8pi x) , where x and y are in metre and t is in second. What is the velocity of an oscillating particle (P) of the medium, which is at a distance of (29)/(24) m from the source point at time t = 0.1 s ?

Two simple harmonic motions are represented by the equations y_(1)=2(sqrt(3)cos3 pi t+sin3 pi t) and y_(2)=3sin(6 pi t+pi/6)