Home
Class 12
PHYSICS
Two particles are performing SHM in same...

Two particles are performing SHM in same phase. It means that

A

the two particles must have same distance from the mean position simultaneously

B

two particles may have same distance from the mean position simultaneously

C

the two particles must have maximum speed simultaneously

D

the two particles may have maximum speed simultaneously

Text Solution

Verified by Experts

The correct Answer is:
BC

`Y_(1)=Asin(wt+phi_(1))`
`y-(2)=A^(1)sin(w't+phi_(1)=w't+phi_(2)`
if `phi_(Total)` is same it means `wt+phi_(1)=w't+phi_(2)` Same phase means the particle are at their mean position simultaneously. Also, they are at their extreme positions simultaneously . For this to happen, their Frequencies must also be equal . But their amplitudes can be different.
Promotional Banner

Similar Questions

Explore conceptually related problems

For a particle performing SHM

If the two particles performs S.H.M. of same initial phase angle but different amplitudes of individuals, then the resultant motion initial phase angle depends on

When two particles performing SHM of same amplitude and frequency arriving at a point of medium simultaneously with phase difference of pi//2 , then the resultant path is

Two particle are in SHM on same striaght line with amplitude A and 2A and with same angular frequency omega . It is observed that when first particle is at as distance (A)/sqrt(2) from origin and going toward mean position, other particle is at extreme postion on other side of mean positon. find phase difference betwenen he two paricles.

The two particles performing S.H.M. have a phase difference of pi . If the amplitude of second particle is three times the amplitude of first particle, then the amplitude of resultant motion will be

Displacement time graph of particle performing SHM is as shown in figure. Assume that mean position is at x=0

The position time graph for two particles- 1 and 2- performing SHM along X axis has been shown in the fig. (a) Write the velocity of the two particles as a function of time. (b) If the energy of SHM for the two particles is same write the ratio of their masses.

At two particular closest instant of time t_1 and t_2 the displacements of a particle performing SHM are equal. At these instant