What is expand (2u^4x^4+x^4)dx ?

The solution to expand (2u^4x^4+x^4)dx is 2u^4x^4dx+x^4dx

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expand (2u^4x^4+x^4)dx

expand

(2 u^{4} x^{4} + x^{4}) d x

2 u^{4} x^{4} d x + x^{4} d x

Solution steps

(2 u^{4} x^{4} + x^{4}) d x

Apply the distributive law:

a (b + c) = ab + a c

a = d x, b = 2 u^{4} x^{4}, c = x^{4}

= d x \cdot 2 u^{4} x^{4} + d x x^{4}

= 2 u^{4} x^{4} d x + x^{4} d x

\frac{2 x ^{2} - 3 + x + 5 ( x + 2 )}{x + 2}

e^{2 i θ} (cos (2 θ) - i sin (2 θ))

\frac{x - 6 y}{5 ( x - 2 y )}

\frac{d}{d θ} ((r (θ)) (1 - 2 θ))

\frac{( x - 2 ) ^{4}}{( x - 3 ) ^{5}}

What is expand (2u^4x^4+x^4)dx ?
The solution to expand (2u^4x^4+x^4)dx is 2u^4x^4dx+x^4dx