What is (tsin(t^2)3t^7-2t^6)*(12t^3t^2) ?

The solution to (tsin(t^2)3t^7-2t^6)*(12t^3t^2) is 12t^5(3t^8sin(t^2)-2t^6)

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simplify (tsin(t^2)3t^7-2t^6)*(12t^3t^2)

simplify

(t sin (t^{2}) 3 t^{7} - 2 t^{6}) \cdot (12 t^{3} t^{2})

12 t^{5} (3 t^{8} sin (t^{2}) - 2 t^{6})

Solution steps

(t sin (t^{2}) \cdot 3 t^{7} - 2 t^{6}) (12 t^{3} t^{2})

Simplify

t sin (t^{2}) \cdot 3 t^{7} : 3 t^{8} sin (t^{2})

= (3 t^{8} sin (t^{2}) - 2 t^{6}) \cdot 12 t^{3} t^{2}

Simplify

t^{3} t^{2} : t^{5}

= (3 t^{8} sin (t^{2}) - 2 t^{6}) \cdot 12 t^{5}

= 12 t^{5} (3 t^{8} sin (t^{2}) - 2 t^{6})

e^{- v}

(e^{- s t}) (e^{t + 7})

e^{- o}

(w x^{4}) (w^{2} x) (7 w)

\frac{3 - 6}{3 + 6}

What is (tsin(t^2)3t^7-2t^6)*(12t^3t^2) ?
The solution to (tsin(t^2)3t^7-2t^6)*(12t^3t^2) is 12t^5(3t^8sin(t^2)-2t^6)