What is expand 2-p*sin(x)(sin(a)+cos(a)) ?

The solution to expand 2-p*sin(x)(sin(a)+cos(a)) is 2-psin(x)sin(a)-pcos(a)sin(x)

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expand 2-p*sin(x)(sin(a)+cos(a))

expand

2 - p \cdot sin (x) (sin (a) + cos (a))

2 - p sin (x) sin (a) - p cos (a) sin (x)

Solution steps

2 - p sin (x) (sin (a) + cos (a))

Apply the distributive law:

a (b + c) = ab + a c

- p sin (x) (sin (a) + cos (a)) = - p sin (x) sin (a) - p sin (x) cos (a)

= 2 - p sin (x) sin (a) - p sin (x) cos (a)

= 2 - p sin (x) sin (a) - p cos (a) sin (x)

a (1 - cos (θ))

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

\frac{d}{d v} ((p) (p + \frac{1.3}{v ^{2}}) (v - 9))

- \frac{1}{( s - 1 ) ( s - 2 )}

(cos (x)) (2 + cos (x))

What is expand 2-p*sin(x)(sin(a)+cos(a)) ?
The solution to expand 2-p*sin(x)(sin(a)+cos(a)) is 2-psin(x)sin(a)-pcos(a)sin(x)