What is expand (uv^2+w^3)(u+ve^w)(3) ?

The solution to expand (uv^2+w^3)(u+ve^w)(3) is 3u^2v^2+3e^wuv^3+3uw^3+3e^wvw^3

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expand (uv^2+w^3)(u+ve^w)(3)

expand

(u v^{2} + w^{3}) (u + v e^{w}) (3)

3 u^{2} v^{2} + 3 e^{w} u v^{3} + 3 u w^{3} + 3 e^{w} v w^{3}

Solution steps

(u v^{2} + w^{3}) (u + v e^{w}) (3)

= (3) (u v^{2} + w^{3}) (u + e^{w} v)

Expand

(u v^{2} + w^{3}) (u + v e^{w}) : u^{2} v^{2} + e^{w} u v^{3} + u w^{3} + e^{w} v w^{3}

= (3) (u^{2} v^{2} + e^{w} u v^{3} + u w^{3} + e^{w} v w^{3})

Expand

(3) (u^{2} v^{2} + e^{w} u v^{3} + u w^{3} + e^{w} v w^{3}) : 3 u^{2} v^{2} + 3 e^{w} u v^{3} + 3 u w^{3} + 3 e^{w} v w^{3}

= 3 u^{2} v^{2} + 3 e^{w} u v^{3} + 3 u w^{3} + 3 e^{w} v w^{3}

\frac{( 3 y - a ) ^{3}}{27}

(d - 2) e^{3}

+ 6 (- 3 x^{2} e^{- 3 x} + 2 x e^{- 3 x})

x 2 + 8 x + 16

\frac{- s + 11}{10 ( s ^{2} + s + 8 )}

What is expand (uv^2+w^3)(u+ve^w)(3) ?
The solution to expand (uv^2+w^3)(u+ve^w)(3) is 3u^2v^2+3e^wuv^3+3uw^3+3e^wvw^3