Consider an YDSE that has different slit width. As a result, amplitude of waves from two slits are A and 2A, respectively. If `I_(0)` be the maximum intensity of the interference pattern, then intensity of the pattern at a point where phase difference between waves is `phi` is

In YDSE, the slits have different widths. As a result, amplitude of waves from slits are A and 2A respectively. If I_(0) be the maximum intensity of the intensity of the interference pattern then the intensity of the pattern at a point where the phase difference between waves is phi is given by (I_(0))/(P)(5+4cos phi) . Where P is in in integer. Find the value of P ?

In a Young's double slit experiment the amplitudes of the two waves incident on the two slits are A and 2A . If I_(0) is the maximum intensity, then the intensity at a spot on the screen where the phase difference between the two interfering waves is phi .

Two coherent light beams of intensities I and 4I produce interference pattern. The intensity at a point where the phase difference is zero, will b:

For minimum intensity the phase difference between the two waves is

In an experiment, four identical coherent waves of intensity I_0 are interfered. Calculated the maximum intensity in the interference pattern.

Two coherent waves of intensities I and 4I interfere at a point. If the resultant intensity is 3I, then the phase difference between te two waves at the point is

Two waves having intensity I and 9I produce interference . If the resultant intensity at a point is 7 I , what is the phase difference between the two waves ?

Consider interference between waves form two sources of intensities I&4I .Find intensities at point where the phase difference is pi