What is the parity ((9^n+27^n)/(3^n+9^n))^{1/n} ?

The parity ((9^n+27^n)/(3^n+9^n))^{1/n} is Even

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parity ((9^n+27^n)/(3^n+9^n))^{1/n}

parity

(\frac{9 ^{n} + 2 7 ^{n}}{3 ^{n} + 9 ^{n}})^{\frac{1}{n}}

Even

Solution steps

f (- x) : (\frac{9 ^{n} + 2 7 ^{n}}{3 ^{n} + 9 ^{n}})^{\frac{1}{n}}

- f (x) : - (\frac{9 ^{n} + 2 7 ^{n}}{3 ^{n} + 9 ^{n}})^{\frac{1}{n}}

Check parity of

(\frac{9 ^{n} + 2 7 ^{n}}{3 ^{n} + 9 ^{n}})^{\frac{1}{n}}

Check if Even:

True

Check if Odd:

False

Even

y = \frac{3}{4} x - 1

f (x) = ln^{2} (x)

f (x) = 5 - 6 e^{x}

\frac{9 x}{16 - x ^{2}}

f (x) = \frac{8}{x - 2}

What is the parity ((9^n+27^n)/(3^n+9^n))^{1/n} ?
The parity ((9^n+27^n)/(3^n+9^n))^{1/n} is Even