Home
Class 12
PHYSICS
Two transverse waves A and B superimpose...

Two transverse waves A and B superimposed to produce a node at x = 0. If the equation of wave A si `y= a cos (kx-omegat)`, then the equation of wave B is

A

y = a sin (wt+kx)

B

y = acos (kx-wt)

C

y = -a cos (kx-wt)

D

y = -a sin (kx+wt)

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Similar Questions

Explore conceptually related problems

In a wave motion y = a sin (kx - omegat) , y can represent

Can transverse waves be produced in air ?

The equation of a light wave is written as y=Asin(kx-omegat) . Here y represents

A wave y = a sin (omegat - kx) on a string meets with another wave producing a node at x = 0 . Then the equation of the unknown wave is

A wave is represented by the equation y = a sin(kx - omega t) is superimposed with another wave to form a stationary wave such that the point x = 0 is a node. Then the equation of other wave is :-

A standing wave pattern is formed on a string One of the waves if given by equation y_1=acos(omegat-kx+(pi)/(3)) then the equation of the other wave such that at x=0 a node is formed.

A standing wave pattern is formed on a string One of the waves if given by equation y_1=acos(omegat-kx+(pi)/(3)) then the equation of the other wave such that at x=0 a node is formed.

A transverse wave is travelling on a string. The equation of the wave

y_1 = 8 sin (omegat - kx) and y_2 = 6 sin (omegat + kx) are two waves travelling in a string of area of cross-section s and density rho. These two waves are superimposed to produce a standing wave. (a) Find the energy of the standing wave between two consecutive nodes. (b) Find the total amount of energy crossing through a node per second.

A wave represented by a given equation [y (x, t) = a sin (omega t - kx)] superimposes on another wave giving a stationary wave having antinode at x = 0 then the equation of the another wave is