What is expand cot(x)(sin(x)+sec(x)) ?

The solution to expand cot(x)(sin(x)+sec(x)) is cot(x)sin(x)+cot(x)sec(x)

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expand cot(x)(sin(x)+sec(x))

expand

cot (x) (sin (x) + sec (x))

cot (x) sin (x) + cot (x) sec (x)

Solution steps

cot (x) (sin (x) + sec (x))

Apply the distributive law:

a (b + c) = ab + a c

cot (x) (sin (x) + sec (x)) = cot (x) sin (x) + cot (x) sec (x)

= cot (x) sin (x) + cot (x) sec (x)

(x - \frac{13}{6}) \cdot (x + \frac{1}{6})

sin ((2 n + 1) x)

(cos (t) - 1)^{2} + sin^{2} (t)

\frac{\partial}{\partial y} ((z) (3 x + 5 y)^{9})

\frac{36 - 57 x + 15 x ^{2} - x ^{3}}{x ( 6 - x ) ^{2}}

What is expand cot(x)(sin(x)+sec(x)) ?
The solution to expand cot(x)(sin(x)+sec(x)) is cot(x)sin(x)+cot(x)sec(x)