What is the f(x)=2^{(((log_{2}(x)))/(x-1))} ?

The f(x)=2^{(((log_{2}(x)))/(x-1))} is

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f(x)=2^{(((log_{2}(x)))/(x-1))}

f (x) = 2^{(\frac{( l o g _{2} ( x ) )}{x - 1})}

Domain : 0 < x < 1 or x > 1

Range : 1 < f (x) < e or f (x) > e

Intercepts : None

Asymptotes : Vertical x = 0, Horizontal y = 1

Extreme Points : None

Interval Notation

Domain : (0, 1) \cup (1, \infty)

Range : (1, e) \cup (e, \infty)

Solution steps

Domain of

2^{\frac{l o g _{2} ( x )}{x - 1}} : 0 < x < 1 or x > 1

Range of

2^{\frac{l o g _{2} ( x )}{x - 1}} : 1 < f (x) < e or f (x) > e

Axis interception points of

2^{\frac{l o g _{2} ( x )}{x - 1}} :

None

Asymptotes of

2^{\frac{l o g _{2} ( x )}{x - 1}} :

Vertical

: x = 0,

Horizontal

: y = 1

Extreme Points of

2^{\frac{l o g _{2} ( x )}{x - 1}} :

None

f (x) = \frac{2 ( x ^{2} - 9 )}{x ^{2} - 4}

f (n) = n + 3

y = \frac{1}{cos ( x )}

f (x) = 8 x + arctan (6 x)

f (x) = 2 x^{2} - 12 x + 14

What is the f(x)=2^{(((log_{2}(x)))/(x-1))} ?
The f(x)=2^{(((log_{2}(x)))/(x-1))} is