What is expand (cos(θ)+tan(θ))sin(θ) ?

The solution to expand (cos(θ)+tan(θ))sin(θ) is cos(θ)sin(θ)+sin(θ)tan(θ)

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expand (cos(θ)+tan(θ))sin(θ)

expand

(cos (θ) + tan (θ)) sin (θ)

cos (θ) sin (θ) + sin (θ) tan (θ)

Solution steps

(cos (θ) + tan (θ)) sin (θ)

= sin (θ) (cos (θ) + tan (θ))

Apply the distributive law:

a (b + c) = ab + a c

sin (θ) (cos (θ) + tan (θ)) = sin (θ) cos (θ) + sin (θ) tan (θ)

= sin (θ) cos (θ) + sin (θ) tan (θ)

= cos (θ) sin (θ) + sin (θ) tan (θ)

(1 - 0) (1 - 0.5) (1 - 1.5) (1 - 2)

\frac{5}{4 ( \frac{5}{4 x} )}

(x - 1) ln (x - 1)

\frac{d x}{( x + a ) ( x + b )}

tan (x) (cot (x) - 3)

What is expand (cos(θ)+tan(θ))sin(θ) ?
The solution to expand (cos(θ)+tan(θ))sin(θ) is cos(θ)sin(θ)+sin(θ)tan(θ)