What is (11u^4)/(17u^7v^9) ?

The solution to (11u^4)/(17u^7v^9) is (11)/(17u^3v^9)

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simplify (11u^4)/(17u^7v^9)

simplify

\frac{11 u ^{4}}{17 u ^{7} v ^{9}}

\frac{11}{17 u ^{3} v ^{9}}

Solution steps

\frac{11 u ^{4}}{17 u ^{7} v ^{9}}

Apply exponent rule:

\frac{x ^{a}}{x ^{b}} = \frac{1}{x ^{b - a}}

\frac{u ^{4}}{u ^{7}} = \frac{1}{u ^{7 - 4}}

= \frac{11}{17 u ^{7 - 4} v ^{9}}

Subtract the numbers:

7 - 4 = 3

= \frac{11}{17 u ^{3} v ^{9}}

5 n^{2} - 3 n - 15 = 0

2 ak - 6 a + k - 3

6 x + 3 p

13 (8^{\frac{3}{4}}) - 4 (8^{\frac{3}{4}})

\frac{9 ^{7} + 3 ^{12}}{90}

What is (11u^4)/(17u^7v^9) ?
The solution to (11u^4)/(17u^7v^9) is (11)/(17u^3v^9)