Find the integral using substitution and integration by parts $\int \frac { \cos ( x ) } { \sin ( x ) + \sin ^ { 2 } ( x ) } d x$

Name: Find the integral using substitution and integration by parts $\int \frac { \cos ( x ) } { \sin ( x ) + \sin ^ { 2 } ( x ) } d x$
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The Answer of Find the integral using substitution and integration by parts $\int \frac { \cos ( x ) } { \sin ( x ) + \sin ^ { 2 } ( x ) } d x$

Find the Integral Using Substitution and Integration by Parts ∫cos⁡(x)sin⁡(x)+sin⁡2(x)dx\int \frac { \cos ( x ) } { \sin ( x ) + \sin ^ { 2 } ( x ) } d x∫sin(x)+sin2(x)cos(x)​dx

Find the Integral Using Substitution and Integration by Parts $\int \frac { \cos ( x ) } { \sin ( x ) + \sin ^ { 2 } ( x ) } d x$