What is expand sin(a)(tan(a)+csc(a)) ?

The solution to expand sin(a)(tan(a)+csc(a)) is sin(a)tan(a)+1

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expand sin(a)(tan(a)+csc(a))

expand

sin (a) (tan (a) + csc (a))

sin (a) tan (a) + 1

Solution steps

sin (a) (tan (a) + csc (a))

Apply the distributive law:

a (b + c) = ab + a c

sin (a) (tan (a) + csc (a)) = sin (a) tan (a) + sin (a) csc (a)

= sin (a) tan (a) + sin (a) csc (a)

Simplify

sin (a) tan (a) + sin (a) csc (a) : sin (a) tan (a) + 1

= sin (a) tan (a) + 1

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

(5 - 11) (7 + 23)

3 x^{2} y d x - (3 x^{3} - y^{3}) d y

(1 - cos (x)) (1 + sec (x) cot (x) = sin (x))

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

What is expand sin(a)(tan(a)+csc(a)) ?
The solution to expand sin(a)(tan(a)+csc(a)) is sin(a)tan(a)+1