What is expand cos(θ)(tan(θ)+sec(θ))dθ ?

The solution to expand cos(θ)(tan(θ)+sec(θ))dθ is cos(θ)tan(θ)dθ+cos(θ)sec(θ)dθ

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expand cos(θ)(tan(θ)+sec(θ))dθ

expand

cos (θ) (tan (θ) + sec (θ)) d θ

cos (θ) tan (θ) d θ + cos (θ) sec (θ) d θ

Solution steps

cos (θ) (tan (θ) + sec (θ)) d θ

Apply the distributive law:

a (b + c) = ab + a c

a = cos (θ) d θ, b = tan (θ), c = sec (θ)

= cos (θ) d θ tan (θ) + cos (θ) d θ sec (θ)

= cos (θ) tan (θ) d θ + cos (θ) sec (θ) d θ

\frac{x ( x - 2 )}{x + 9}

(- 2 = 5 i) \cdot (- 4 + 6 i)

x^{2} + 2 x y + y^{2} - 7^{2}

\frac{m ( y + 2 m + 12 )}{2 n}

\frac{6}{( 6 x + 1 ) ^{2}}

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