1.

The value of \[\sum\limits_{r=0}^{n}{^{n}{{C}_{r}}\sin (rx)}\] is equal to

A. \[{{2}^{n}}\cdot {{\cos }^{n}}\frac{x}{2}\cdot \sin \frac{nx}{2}\]
B. \[{{2}^{n}}\cdot si{{n}^{n}}\frac{x}{2}\cdot \cos \frac{nx}{2}\]
C. \[{{2}^{n+1}}\cdot {{\cos }^{n}}\frac{x}{2}\cdot \sin \frac{nx}{2}\]
D. \[{{2}^{n+1}}\cdot si{{n}^{n}}\frac{x}{2}\cdot \cos \frac{nx}{2}\]
Answer» B. \[{{2}^{n}}\cdot si{{n}^{n}}\frac{x}{2}\cdot \cos \frac{nx}{2}\]


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