∫$$0n$$π$$+w$$ |$$sin$$⁡x|dx, where n∈N and $$0$$≤w<π is equal to

Correct option is 3(2n + 1) - cos w

Questions

$\int_{0}^{nπ + w} | \sin x | dx, where n \in N and 0 \leq w < π$ is equal to

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(2n + 1) + sin w

2n + cos w

(2n + 1) - cos w

None of these

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detailed solution

Correct option is C

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∫0nπ+w |sin⁡x|dx, where n∈N and 0≤w<π is equal to

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$\int_{0}^{nπ + w} | \sin x | dx, where n \in N and 0 \leq w < π$ is equal to