What is ((n-1)^{10})/((n+2)^{10)} ?

The solution to ((n-1)^{10})/((n+2)^{10)} is ((n-1)^{10})/((n+2)^{10)}

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simplify ((n-1)^{10})/((n+2)^{10)}

simplify

\frac{( n - 1 ) ^{10}}{( n + 2 ) ^{10}}

\frac{( n - 1 ) ^{10}}{( n + 2 ) ^{10}}

Solution steps

\frac{( n - 1 ) ^{10}}{( n + 2 ) ^{10}}

Apply exponent rule:

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

\frac{( n - 1 ) ^{10}}{( n + 2 ) ^{10}} = (\frac{n - 1}{n + 2})^{10}

= (\frac{n - 1}{n + 2})^{10}

Apply exponent rule:

(\frac{a}{b})^{c} = \frac{a ^{c}}{b ^{c}}

= \frac{( n - 1 ) ^{10}}{( n + 2 ) ^{10}}

(3 x^{2} y^{6} z) (15 x yz)

3 e^{x} \cdot e^{- x}

a^{(a + b)} \cdot b^{(a + b)}

(6.51 x 1 0^{- 11}) (7.8 x 1 0^{- 18})

What is ((n-1)^{10})/((n+2)^{10)} ?
The solution to ((n-1)^{10})/((n+2)^{10)} is ((n-1)^{10})/((n+2)^{10)}