What is (cos(t)*t+2sin(t))*(cos(t)) ?

The solution to (cos(t)*t+2sin(t))*(cos(t)) is (cos(t)t+2sin(t))cos(t)

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simplify (cos(t)t+2sin(t))(cos(t))

simplify

(cos (t) \cdot t + 2 sin (t)) \cdot (cos (t))

(cos (t) t + 2 sin (t)) cos (t)

Solution steps

(cos (t) t + 2 sin (t)) (cos (t))

Apply rule:

(a) = a

(cos (t)) = cos (t)

= (cos (t) t + 2 sin (t)) cos (t)

u (\frac{v - u}{a})

(2 t - 3) e^{\frac{t + 3}{2}}

π (19.44923 - x)^{2}

(3 + 5)^{10}

\frac{( - 12 x ^{2} - 324 )}{( x ^{2} + 9 ) ( x ^{2} + 81 )}

What is (cos(t)*t+2sin(t))*(cos(t)) ?
The solution to (cos(t)*t+2sin(t))*(cos(t)) is (cos(t)t+2sin(t))cos(t)