What is (3-cos(t))*(sin(t)) ?

The solution to (3-cos(t))*(sin(t)) is (3-cos(t))sin(t)

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simplify (3-cos(t))*(sin(t))

simplify

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

(3 - cos (t)) sin (t)

Solution steps

(3 - cos (t)) (sin (t))

Apply rule:

(a) = a

(sin (t)) = sin (t)

= (3 - cos (t)) sin (t)

e^{- 4 (x + h)} - (e^{- 4 x})

\frac{x + 6}{x ( x + 3 )}

(x + \frac{1}{4}) (x - \frac{3}{4})

H (t - 2) (t + 1)

What is (3-cos(t))*(sin(t)) ?
The solution to (3-cos(t))*(sin(t)) is (3-cos(t))sin(t)