What is (-cos(3x)5x^4)/((x^5+1)) ?

The solution to (-cos(3x)5x^4)/((x^5+1)) is -(cos(3x)*5x^4)/(x^5+1)

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simplify (-cos(3x)5x^4)/((x^5+1))

simplify

\frac{- cos ( 3 x ) 5 x ^{4}}{( x ^{5} + 1 )}

- \frac{cos ( 3 x ) \cdot 5 x ^{4}}{x ^{5} + 1}

Solution steps

\frac{- cos ( 3 x ) \cdot 5 x ^{4}}{x ^{5} + 1}

Apply the fraction rule:

\frac{- a}{b} = - \frac{a}{b}

= - \frac{cos ( 3 x ) \cdot 5 x ^{4}}{x ^{5} + 1}

- 5 (2 x^{3} - x^{2} + 25 x^{2})

(\frac{1}{2} a - \frac{1}{2} b + 2)^{2}

(5 a + 4 b)^{3}

\frac{( ln ( n + 1 ) )}{e} \cdot \frac{1}{( ln ( n ) )}

\frac{\frac{( 2 \frac{x}{10} ) ^{2}}{( 0.5 - x )}}{10}

What is (-cos(3x)5x^4)/((x^5+1)) ?
The solution to (-cos(3x)5x^4)/((x^5+1)) is -(cos(3x)*5x^4)/(x^5+1)