Let \( f(x)=[n+p \sin x], x \in(0, \pi), n \in Z, p \) is a prime n... VIDEO
Let \( f(x)=[n+p \sin x], x \in(0, \pi), n \in Z, p \) is a prime number and \( [x]= \) the greatest integerless than or equal to \( x \). The number of points at which \( g(x) \) is not differentiable is
\( \mathrm{P} \)
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(a) \( p \)
(b) \( p-1 \)
(c) \( 2 p+1 \)
(d) \( 2 p-1 \)
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