What is expand (te^{tan(x)}cos(2t)-3)dt ?

The solution to expand (te^{tan(x)}cos(2t)-3)dt is e^{tan(x)}tcos(2t)dt-3dt

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expand (te^{tan(x)}cos(2t)-3)dt

expand

(t e^{t a n (x)} cos (2 t) - 3) d t

e^{t a n (x)} t cos (2 t) d t - 3 d t

Solution steps

(t e^{t a n (x)} cos (2 t) - 3) d t

= (e^{t a n (x)} t cos (2 t) - 3) d t

Apply the distributive law:

a (b - c) = ab - a c

a = d t, b = t e^{t a n (x)} cos (2 t), c = 3

= d tt e^{t a n (x)} cos (2 t) - d t \cdot 3

= e^{t a n (x)} t cos (2 t) d t - 3 d t

\frac{2 - x}{( x - 3 ) ^{4}}

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

cos (θ) (- 3, - 5)

5 (5 x + 7 x = - 2)

(e^{- x} - 1) (e^{x})

What is expand (te^{tan(x)}cos(2t)-3)dt ?
The solution to expand (te^{tan(x)}cos(2t)-3)dt is e^{tan(x)}tcos(2t)dt-3dt