A particle executing simple harmonic motion along y – axis has its motion describe dy the equation $y = A s i n (ω t) + B$ . The amplitude of the simple harmonic motion is

Question

A particle executing simple harmonic motion along y-axis has its motion described by the equation y - Asin-omega t- - B- The amplitude of the simple harmonic motion is-ABA-Bsqrt-A-B-

Toppr Admin · Accepted Answer

The equation -xA0- y-Asin-wt-B -xA0- -xA0- suggests that the particle is executing Simple Harmonic Motion about -xA0-B which is the mean position and the amplitude of oscillation of the SHM -about B- is equal to A-

A particle executing simple harmonic motion along y-axis has its motion described by the equation $y = A sin (ω t) + B$ . The amplitude of the simple harmonic motion is:
$A$
$B$
$A + B$
$\sqrt{A + B}$

The equation $y = A s i n (w t) + B$ suggests that the particle is executing Simple Harmonic Motion about $B$ which is the mean position and the amplitude of oscillation of the SHM (about $B$ ) is equal to $A$ .

A particle executing simple harmonic motion along y-axis has its motion described by the equation y=Asin(ωt)+B. The amplitude of the simple harmonic motion is:ABA+B√A+B

The equation y=Asin(wt)+B suggests that the particle is executing Simple Harmonic Motion about B which is the mean position and the amplitude of oscillation of the SHM (about B) is equal to A.

A particle executing simple harmonic motion along y-axis has its motion described by the equation $y = A sin (ω t) + B$ . The amplitude of the simple harmonic motion is:
$A$
$B$
$A + B$
$\sqrt{A + B}$

The equation $y = A s i n (w t) + B$ suggests that the particle is executing Simple Harmonic Motion about $B$ which is the mean position and the amplitude of oscillation of the SHM (about $B$ ) is equal to $A$ .