Home
Class 12
PHYSICS
The equations for displacement of two li...

The equations for displacement of two light waves forming interference pattern are `y_(1)`= 4 sin `omega` t and ` y_(2)`=3 sin `(omega t+ (pi)/(2))`. Determine the amplitude of the resultant wave.

Text Solution

Verified by Experts

The correct Answer is:
[ 5 ]
Promotional Banner

Topper's Solved these Questions

  • LIGHT WAVE AND INTERFERENCE OF LIGHT

    CHHAYA PUBLICATION|Exercise Problem Set -I (Youngs Double Slit Experiment )|10 Videos
  • LIGHT WAVE AND INTERFERENCE OF LIGHT

    CHHAYA PUBLICATION|Exercise Problem Set -II|8 Videos
  • LIGHT WAVE AND INTERFERENCE OF LIGHT

    CHHAYA PUBLICATION|Exercise EXERCISE Short Answer Type Questions - II|10 Videos
  • KIRCHHOFF'S LAWS AND ELECTRICAL MEASUREMENT

    CHHAYA PUBLICATION|Exercise CBSE SCANNER|16 Videos
  • Magnetic Properties of Materials

    CHHAYA PUBLICATION|Exercise CBSE SCANNER|11 Videos

Similar Questions

Explore conceptually related problems

Equations of two light waves are y_(1) = 4 sin omega t and y_(2) = 3 sin (omega t + (pi)/(2)) . What is the amplitude of the resultant wave as they superpose on each other?

If two waves represented by y_(1) =4 sin omega t and y_(2)=3"sin" (omega+(pi)/(3)) interfere at a point the amplitude of the resulting wave will about

When two progressive waves y_(1) = 4 sin (2 x - 6t) and y_(2) = 3 sin (2x - 6t -(pi)/(2)) are superposed, the amplitude of the resultant wave is

When the waves y_(1) = A sin omega t and y_(2) = A cos omega t are superposed, then resultant amplitude will be

Two waves represented as y_(1) = A_(1) sin omega t and y_(2) = A_(2) cos omega t superpose at a point in space. Find out the amplitude of the resultant wave at that point .

x = A cos omega t + B sin omega t , the amplitude of this wire is:

Two waves are expressed as, y_(1) = a sin omega_(1) ((x)/(c)-t) and y_(2) = a sin omega_(2) ((x)/(c)-t) Find the resultant displacement due to superposi-tion of the two waves .

Two simple harmonic motions are given by x_(1) = a sin omega t + a cos omega t and x_(2) = a sin omega t + (a)/(sqrt3) cos omega t The ratio of the amplitudes of first and second motion and the phase difference between them are respectively