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Question
Why is \[n=0\] excluded from the condition for minima?
Options
It corresponds to a secondary maximum of decreasing intensity
It marks the first dark fringe on either side
It corresponds to the central maximum, not a minimum
It gives a path difference of \[\frac{\lambda}{2}\] between paired rays
MCQ
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Solution
For \[n=0\], the condition gives \[\theta=0\], the direction of the central maximum. The wavelets arrive in phase there, so this position is not a minimum.
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