What is the f(x)=6^{x-1}-4*(7)^{sqrt(x)+1} ?

The f(x)=6^{x-1}-4*(7)^{sqrt(x)+1} is

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f(x)=6^{x-1}-4*(7)^{sqrt(x)+1}

f (x) = 6^{x - 1} - 4 \cdot (7)^{x + 1}

Domain : x \geq 0

X Intercepts : \frac{2 ln ( 6 ) ln ( 168 ) + ln ^{2} ( 7 ) + 4 ln ^{2} ( 7 ) ln ( 6 ) ln ( 168 ) + ln ^{4} ( 7 )}{2 ln ^{2} ( 6 )}, 0, Y Intercepts : (0, - \frac{167}{6})

Asymptotes : None

Interval Notation

Domain : [0, \infty)

Solution steps

Domain of

6^{x - 1} - 4 \cdot 7^{x + 1} : x \geq 0

Axis interception points of

6^{x - 1} - 4 \cdot 7^{x + 1} :

X Intercepts

: \frac{2 ln ( 6 ) ln ( 168 ) + ln ^{2} ( 7 ) + 4 ln ^{2} ( 7 ) ln ( 6 ) ln ( 168 ) + ln ^{4} ( 7 )}{2 ln ^{2} ( 6 )}, 0,

Y Intercepts

: (0, - \frac{167}{6})

Asymptotes of

6^{x - 1} - 4 \cdot 7^{x + 1} :

None

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

f (x) = x^{6} - 7 x^{2} - 8

y = 2 (x + 1) + e

f (x) = x (1 - x)

f (x) = 3^{x} + 54 x + 135

What is the f(x)=6^{x-1}-4*(7)^{sqrt(x)+1} ?
The f(x)=6^{x-1}-4*(7)^{sqrt(x)+1} is