What is (10x^8y^4)/(-6x^4y^5) ?

The solution to (10x^8y^4)/(-6x^4y^5) is -(5x^4)/(3y)

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simplify (10x^8y^4)/(-6x^4y^5)

simplify

\frac{10 x ^{8} y ^{4}}{- 6 x ^{4} y ^{5}}

- \frac{5 x ^{4}}{3 y}

Solution steps

\frac{10 x ^{8} y ^{4}}{- 6 x ^{4} y ^{5}}

Factor the number:

10 = 2 \cdot 5

= \frac{2 \cdot 5 x ^{8} y ^{4}}{- 6 x ^{4} y ^{5}}

Factor the number:

6 = 2 \cdot 3

= \frac{2 \cdot 5 x ^{8} y ^{4}}{- 2 \cdot 3 x ^{4} y ^{5}}

Cancel the common factor:

2

= \frac{5 x ^{8} y ^{4}}{- 3 x ^{4} y ^{5}}

Simplify

\frac{x ^{8}}{x ^{4}} : x^{4}

= \frac{5 x ^{4} y ^{4}}{- 3 y ^{5}}

Simplify

\frac{y ^{4}}{y ^{5}} : \frac{1}{y}

= \frac{5 x ^{4}}{- 3 y}

Apply the fraction rule:

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

= - \frac{5 x ^{4}}{3 y}

\frac{6}{x - 2} + \frac{1}{x + 9}

\frac{\frac{1}{x + 3} - \frac{1}{3}}{x}

(x + 1) (- x + 1)

- 22 - 38

x + x^{4}

What is (10x^8y^4)/(-6x^4y^5) ?
The solution to (10x^8y^4)/(-6x^4y^5) is -(5x^4)/(3y)