What is the f(x)=(0.2x-9.9)ln(1.26x+2.87) ?

The f(x)=(0.2x-9.9)ln(1.26x+2.87) is

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f(x)=(0.2x-9.9)ln(1.26x+2.87)

f (x) = (0.2 x - 9.9) ln (1.26 x + 2.87)

Domain : x > - \frac{41}{18}

X Intercepts : (\frac{99}{2}, 0), (- \frac{187}{126}, 0), Y Intercepts : (0, - 9.9 ln (2.87))

Asymptotes : None

Extreme Points : Minimum (\frac{65.24 - 2.87 W _{0} ( 65.24 e )}{1.26 W _{0} ( 65.24 e )}, ln (\frac{65.24 - 2.87 W _{0} ( 65.24 e )}{W _{0} ( 65.24 e )} + 2.87) (\frac{0.15873 \dots ( 65.24 - 2.87 W _{0} ( 65.24 e ) )}{W _{0} ( 65.24 e )} - 9.9))

Interval Notation

Domain : (- \frac{41}{18}, \infty)

Solution steps

Domain of

(0.2 x - 9.9) ln (1.26 x + 2.87) : x > - \frac{41}{18}

Axis interception points of

(0.2 x - 9.9) ln (1.26 x + 2.87) :

X Intercepts

: (\frac{99}{2}, 0), (- \frac{187}{126}, 0),

Y Intercepts

: (0, - 9.9 ln (2.87))

Asymptotes of

(0.2 x - 9.9) ln (1.26 x + 2.87) :

None

Extreme Points of

(0.2 x - 9.9) ln (1.26 x + 2.87) :

Minimum

(\frac{65.24 - 2.87 W _{0} ( 65.24 e )}{1.26 W _{0} ( 65.24 e )}, ln (\frac{65.24 - 2.87 W _{0} ( 65.24 e )}{W _{0} ( 65.24 e )} + 2.87) (\frac{0.15873 \dots ( 65.24 - 2.87 W _{0} ( 65.24 e ) )}{W _{0} ( 65.24 e )} - 9.9))

f (x) = \frac{x ^{2} + 2 x - 23}{x - 4}

h (x) = 4^{x}

f (x) = 2 x^{2} + 7 x + 15

y = x^{\frac{- 2}{5}}

g (x) = [sin (x)]^{2}

What is the f(x)=(0.2x-9.9)ln(1.26x+2.87) ?
The f(x)=(0.2x-9.9)ln(1.26x+2.87) is