What is the f(x)=(3^{(2-x^4)})/(2^{(x^2+1))} ?

The f(x)=(3^{(2-x^4)})/(2^{(x^2+1))} is

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f(x)=(3^{(2-x^4)})/(2^{(x^2+1))}

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

Domain : - \infty < x < \infty

Range : 0 < f (x) \leq \frac{9}{2}

Y Intercepts : (0, \frac{9}{2})

Asymptotes : Horizontal y = 0

Extreme Points : Maximum (0, \frac{9}{2})

Interval Notation

Domain : (- \infty, \infty)

Range : (0, \frac{9}{2}]

Solution steps

Domain of

\frac{3 ^{2 - x^{4}}}{2 ^{x^{2} + 1}} : - \infty < x < \infty

Range of

\frac{3 ^{2 - x^{4}}}{2 ^{x^{2} + 1}} : 0 < f (x) \leq \frac{9}{2}

Axis interception points of

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

Y Intercepts

: (0, \frac{9}{2})

Asymptotes of

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

Horizontal

: y = 0

Extreme Points of

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

Maximum

(0, \frac{9}{2})

f (J) = J

f (x) = \frac{x ^{2} + x}{x}

f (x) = x^{2}, - π \leq x \leq π

f (x) = 8 x - 13

h (x) = ln (x)

What is the f(x)=(3^{(2-x^4)})/(2^{(x^2+1))} ?
The f(x)=(3^{(2-x^4)})/(2^{(x^2+1))} is