The value of sin-n-sin3-n-sin5-n-to n terms is equal to

The correct option is B 0The value of #160;sinπ #160;/ n #160; +sin 3π #160;/ n #160; +sin 5π #160;/ n #160; +...+sin( 2n+1 ) π #160;/ n ...

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The value of $sin \frac{π}{n} + sin \frac{3 π}{n} + sin \frac{5 π}{n} + . . . . . t o n$ terms is equal to

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\frac{n}{2}

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None of these

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sin \frac{π}{n} + sin \frac{3 π}{n} + sin \frac{5 π}{n}

n

sin \frac{π}{n} + sin \frac{3 π}{n} + sin \frac{5 π}{n} + \dots

n

sin \frac{π}{n} + sin \frac{3 π}{n} + sin \frac{5 π}{n} + \dots to n terms

If $S = sin \frac{π}{n} + sin \frac{3 π}{n} + sin \frac{5 π}{n} + \cdot \cdot \cdot n$ terms.
Then the value $n S$ is

If S = sin $\frac{π}{n}$ + sin $\frac{3 π}{n}$ + sin $\frac{5 π}{n}$ +..........n terms.

Find the value nS

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