Real imaginary form f). $$ \frac{2}{1+\cos heta+i \sin heta} $$

Question

Real imaginary form f). $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$

UpStudy AI · Accepted Answer

Calculate or simplify the expression $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$.
Simplify the expression by following steps:
- step0: Solution:
  $$\frac{2}{1+\cos\left(	heta ight)+i\sin\left(	heta ight)}$$
The real and imaginary forms of the expression $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$ are:

Real form: $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$

Imaginary form: $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$
Real form: $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$ Imaginary form: $$ \frac{2}{1+\cos 	heta+i \sin 	heta} $$

Real imaginary form
f).

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