What is factor (x^x+x^{x-n}y^x)/(x^n+y^x) ?

The solution to factor (x^x+x^{x-n}y^x)/(x^n+y^x) is (x^x(1+y^xx^{-n}))/(x^n+y^x)

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factor (x^x+x^{x-n}y^x)/(x^n+y^x)

factor

\frac{x ^{x} + x ^{x - n} y ^{x}}{x ^{n} + y ^{x}}

\frac{x ^{x} ( 1 + y ^{x} x ^{- n} )}{x ^{n} + y ^{x}}

Solution steps

\frac{x ^{x} + x ^{x - n} y ^{x}}{x ^{n} + y ^{x}}

Factor

x^{x} + x^{x - n} y^{x} : x^{x} (1 + x^{- n} y^{x})

= \frac{x ^{x} ( y ^{x} x ^{- n} + 1 )}{x ^{n} + y ^{x}}

2 x + 3 (x - 3) = 6 [2 x - 3 (x - 5)]

2 (- 8 + x) = - 10

x^{4} + 6 x^{3} + x^{2} - 24 x + 16

c^{2} + 11 c - 12

\frac{1}{10} + \frac{1}{12}

What is factor (x^x+x^{x-n}y^x)/(x^n+y^x) ?
The solution to factor (x^x+x^{x-n}y^x)/(x^n+y^x) is (x^x(1+y^xx^{-n}))/(x^n+y^x)