What is expand (5+6x)x^4e^{6x}+3 ?

The solution to expand (5+6x)x^4e^{6x}+3 is 5e^{6x}x^4+6e^{6x}x^5+3

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expand (5+6x)x^4e^{6x}+3

expand

(5 + 6 x) x^{4} e^{6 x} + 3

5 e^{6 x} x^{4} + 6 e^{6 x} x^{5} + 3

Solution steps

(5 + 6 x) x^{4} e^{6 x} + 3

= e^{6 x} x^{4} (5 + 6 x) + 3

Expand

x^{4} e^{6 x} (5 + 6 x) : 5 e^{6 x} x^{4} + 6 e^{6 x} x^{5}

= 5 e^{6 x} x^{4} + 6 e^{6 x} x^{5} + 3

(1 + i, - 3, 4 - 3 i) (2 - i, - i, 2 + i)

\frac{1}{2} (x + \frac{1}{4} sin (4 x))

\frac{2 ( - 4 x + 135 )}{15}

(1 + x^{2}) \frac{d ^{2}}{d x ^{2}} ((x + x^{2} + 1)^{k})

\frac{3 k + 2 l ^{2}}{k}

What is expand (5+6x)x^4e^{6x}+3 ?
The solution to expand (5+6x)x^4e^{6x}+3 is 5e^{6x}x^4+6e^{6x}x^5+3