The minimum intensity of sound is zero at a point due to two sources of nearly equal frequencies when

The minimum intensity of sound is zero at a point due to two sources of nearly equal frequencies when
  1. two sources are vibrating in opposite phase
  2. the amplitude of two sources are equal
  3. at the point of observation, the amplitudes of two SHM produced by two sources are equal and both the SHM are along the same straight line
  4. Both the source are in the same phase

Solution

If two waves of nearly equal frequencies superpose, they give $I_{\text{min}} = 0$, if they both travel in straight line, i.e. $\phi = 0$ and they have equal amplitudes.

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