What is expand sec(a)nte(90-θ)-sin(o)(90-θ) ?

The solution to expand sec(a)nte(90-θ)-sin(o)(90-θ) is 90entsec(a)-entθsec(a)-90sin(o)+θsin(o)

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expand sec(a)nte(90-θ)-sin(o)(90-θ)

expand

sec (a) n t e (90 - θ) - sin (o) (90 - θ)

90 e n t sec (a) - e n tθ sec (a) - 90 sin (o) + θ sin (o)

Solution steps

sec (a) n t e (90 - θ) - sin (o) (90 - θ)

= e n t sec (a) (90 - θ) - sin (o) (90 - θ)

Expand

sec (a) n t e (90 - θ) : 90 e n t sec (a) - e n tθ sec (a)

= 90 e n t sec (a) - e n tθ sec (a) - sin (o) (90 - θ)

Expand

- sin (o) (90 - θ) : - 90 sin (o) + θ sin (o)

= 90 e n t sec (a) - e n tθ sec (a) - 90 sin (o) + θ sin (o)

ln (x^{3} + 5)

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

\frac{2 t - 1}{( 2 t + 1 ) ^{2}}

x arctan (u) (x d u + u d x)

d x (x + \frac{1}{x})

What is expand sec(a)nte(90-θ)-sin(o)(90-θ) ?
The solution to expand sec(a)nte(90-θ)-sin(o)(90-θ) is 90entsec(a)-entθsec(a)-90sin(o)+θsin(o)