What is the symmetry y=(x^9)/(81-x^2) ?

The symmetry y=(x^9)/(81-x^2) is Symmetry about the origin

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symmetry y=(x^9)/(81-x^2)

symmetry

y = \frac{x ^{9}}{81 - x ^{2}}

Symmetry about the origin

Solution steps

Symmetry about the x-axis:

No Symmetry about the x-axis

Symmetry about the y-axis:

No Symmetry about the y-axis

Symmetry about the origin:

Symmetry about the origin

Therefore the equation has:

Symmetry about the origin

sy mm e t ry y = - x^{2} - 5

in v erse f (x) = \frac{x}{2}

r an g e f (x) = 9 x

a sy m pt o t es f (x) = \frac{4 e ^{x}}{e ^{x} - 2}

a sy m pt o t es 2^{x} + 3

What is the symmetry y=(x^9)/(81-x^2) ?
The symmetry y=(x^9)/(81-x^2) is Symmetry about the origin