What is the parity ((2x-2x^4+x^5+1))/((x^3-x^2-1)) ?

The parity ((2x-2x^4+x^5+1))/((x^3-x^2-1)) is Neither even nor odd

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parity ((2x-2x^4+x^5+1))/((x^3-x^2-1))

parity

\frac{( 2 x - 2 x ^{4} + x ^{5} + 1 )}{( x ^{3} - x ^{2} - 1 )}

Neither even nor odd

Solution steps

f (- x) : \frac{- 2 x - 2 x ^{4} - x ^{5} + 1}{- x ^{3} - x ^{2} - 1}

- f (x) : - \frac{2 x - 2 x ^{4} + x ^{5} + 1}{x ^{3} - x ^{2} - 1}

Check parity of

\frac{2 x - 2 x ^{4} + x ^{5} + 1}{x ^{3} - x ^{2} - 1}

Check if Even:

False

Check if Odd:

False

Neither even nor odd

f (x) = \frac{( 3 + 4 x )}{2 - 5 x}

m = \frac{1}{3}, (3, 9)

f (x) = \frac{3 - x}{x + 1}

\frac{( x ^{2} - 3 x - 2 )}{( 4 x ^{4} + 5 x - 4 )}

f (x) = - 2 x + 8

What is the parity ((2x-2x^4+x^5+1))/((x^3-x^2-1)) ?
The parity ((2x-2x^4+x^5+1))/((x^3-x^2-1)) is Neither even nor odd