What is join ((x^5)/(y^5))+((y^5)/(x^5)) ?

The solution to join ((x^5)/(y^5))+((y^5)/(x^5)) is (x^{10}+y^{10})/(x^5y^5)

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join ((x^5)/(y^5))+((y^5)/(x^5))

join

(\frac{x ^{5}}{y ^{5}}) + (\frac{y ^{5}}{x ^{5}})

\frac{x ^{10} + y ^{10}}{x ^{5} y ^{5}}

Solution steps

(\frac{x ^{5}}{y ^{5}}) + (\frac{y ^{5}}{x ^{5}})

Simplify

(\frac{x ^{5}}{y ^{5}}) + (\frac{y ^{5}}{x ^{5}}) : \frac{x ^{5}}{y ^{5}} + \frac{y ^{5}}{x ^{5}}

= \frac{x ^{5}}{y ^{5}} + \frac{y ^{5}}{x ^{5}}

Join

\frac{x ^{5}}{y ^{5}} + \frac{y ^{5}}{x ^{5}} : \frac{x ^{10} + y ^{10}}{x ^{5} y ^{5}}

= \frac{x ^{10} + y ^{10}}{x ^{5} y ^{5}}

\frac{5}{6} x - \frac{\frac{1}{311}}{3}

324 l^{6} m^{2} - 64 l^{2} m^{6}

\frac{11 - ( - 4 ) ( x - 11 )}{4}

1 + 128 (x^{1})^{4}

(- 1) \cdot (- 1)^{n}

What is join ((x^5)/(y^5))+((y^5)/(x^5)) ?
The solution to join ((x^5)/(y^5))+((y^5)/(x^5)) is (x^{10}+y^{10})/(x^5y^5)