What is (cos(t)+sin(t))*(-sin(t)) ?

The solution to (cos(t)+sin(t))*(-sin(t)) is -sin(t)(cos(t)+sin(t))

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simplify (cos(t)+sin(t))*(-sin(t))

simplify

(cos (t) + sin (t)) \cdot (- sin (t))

- sin (t) (cos (t) + sin (t))

Solution steps

(cos (t) + sin (t)) (- sin (t))

Apply rule:

a (- b) = - ab

(cos (t) + sin (t)) (- sin (t)) = - (cos (t) + sin (t)) sin (t)

= - (cos (t) + sin (t)) sin (t)

= - sin (t) (cos (t) + sin (t))

\frac{( 4 s + 2 ) e ^{- 3 s}}{s ^{2} + 4 s + 20}

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(s + 1) (s + 3) + \frac{1}{s} + \frac{x}{s} + \frac{y}{s} (s + 1)

(y^{'} (x) + y cot (x)) sin (x)

(2 y - x + 3) d x + 2 d y

What is (cos(t)+sin(t))*(-sin(t)) ?
The solution to (cos(t)+sin(t))*(-sin(t)) is -sin(t)(cos(t)+sin(t))