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Show that {_{{0}}^{{{n}+{v}}}}{|{{{x}}}|}{.{d}{x}.}={2}{n}+{1}

Question

Show that $\int_{0}^{n π + v} ∣ sin x ∣ d x = 2 n + 1 - cos v,$ where $n$ is a positive integer and , $0 \leq v < π$

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Show that

\int_{0}^{n π + v} ∣ sin x ∣ d x = 2 n + 1 - cos v,

where

n

is a positive integer and ,

0 \leq v < π

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Question Text

Show that

\int_{0}^{n π + v} ∣ sin x ∣ d x = 2 n + 1 - cos v,

where

n

is a positive integer and ,

0 \leq v < π

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