What is expand (tan(x)+ctanx)*sin(2x) ?

The solution to expand (tan(x)+ctanx)*sin(2x) is sin(2x)tan(x)+ncaxtsin(2x)

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expand (tan(x)+ctanx)*sin(2x)

expand

(tan (x) + c t an x) \cdot sin (2 x)

sin (2 x) tan (x) + n c a x t sin (2 x)

Solution steps

(tan (x) + c t an x) sin (2 x)

= sin (2 x) (tan (x) + c t an x)

Apply the distributive law:

a (b + c) = ab + a c

sin (2 x) (tan (x) + c t an x) = sin (2 x) tan (x) + sin (2 x) c t an x

= sin (2 x) tan (x) + sin (2 x) c t an x

= sin (2 x) tan (x) + n c a x t sin (2 x)

(x + 3) (x + 2)^{\frac{1}{2}}

x (- cos (x) + 1)

\frac{( 1 - 0.6 x ) ^{2}}{( ( 1 - x ) ( 1.5 - x ) )}

(x^{2} y + 4 x y + 2 y) d x + (x^{2} + x) d y

A (3, - 2, 4)

What is expand (tan(x)+ctanx)*sin(2x) ?
The solution to expand (tan(x)+ctanx)*sin(2x) is sin(2x)tan(x)+ncaxtsin(2x)