What is the x=(8t^4+2t^3)/(t^2)+(6t^4)/(t^5)-8 ?

The x=(8t^4+2t^3)/(t^2)+(6t^4)/(t^5)-8 is

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x=(8t^4+2t^3)/(t^2)+(6t^4)/(t^5)-8

x = \frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8

Domain : t < 0 or t > 0

Range : - \infty < f (t) < \infty

X Intercepts : (- 1.37450 \dots, 0)

Asymptotes : Vertical t = 0

Extreme Points : Minimum (0.68177 \dots, 5.88264 \dots)

Interval Notation

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

Range : (- \infty, \infty)

Solution steps

Domain of

\frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8 : t < 0 or t > 0

Range of

\frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8 : - \infty < f (t) < \infty

Axis interception points of

\frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8 :

X Intercepts

: (- 1.37450 \dots, 0)

Asymptotes of

\frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8 :

Vertical

: t = 0

Extreme Points of

\frac{8 t ^{4} + 2 t ^{3}}{t ^{2}} + \frac{6 t ^{4}}{t ^{5}} - 8 :

Minimum

(0.68177 \dots, 5.88264 \dots)

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

f (t) = t^{2} + 5

f (x) = x^{3} + x^{2} - 5 x

y = (\frac{1}{4}) x

y = \frac{x - 1}{x - 2}

What is the x=(8t^4+2t^3)/(t^2)+(6t^4)/(t^5)-8 ?
The x=(8t^4+2t^3)/(t^2)+(6t^4)/(t^5)-8 is