QuestionFind the value of $g(0)$ for the function $g(x)=-4 x^{2}+2 x+3$ .

Studdy Solution

STEP 1

Assumptions1. We have three functions $f(x)=-4x-3$ , $g(x)=-4x^{}+x+3$ , and $h(x)=3x^{}-7$ . We need to find the value of $g(0)$

STEP 2

To find the value of $g(0)$ , we need to substitute $x=0$ into the function $g(x)$ .
$g(0) = -4(0)^{2} +2(0) +$

STEP 3

implify the expression by performing the operations. $g(0) = - \cdot0 +2 \cdot0 +3$

STEP 4

implify further by performing the multiplication.
$g(0) =0 +0 +3$

STEP 5

Finally, add the numbers together to find the value of $g(0)$ .
$g(0) =3$ So, the value of $g(0)$ is3.

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QuestionFind the value of $g(0)$ for the function $g(x)=-4 x^{2}+2 x+3$ .

Studdy Solution

STEP 1

Assumptions1. We have three functions $f(x)=-4x-3$ , $g(x)=-4x^{}+x+3$ , and $h(x)=3x^{}-7$ . We need to find the value of $g(0)$

STEP 2

To find the value of $g(0)$ , we need to substitute $x=0$ into the function $g(x)$ .
$g(0) = -4(0)^{2} +2(0) +$

STEP 3

implify the expression by performing the operations. $g(0) = - \cdot0 +2 \cdot0 +3$

STEP 4

implify further by performing the multiplication.
$g(0) =0 +0 +3$

STEP 5

Finally, add the numbers together to find the value of $g(0)$ .
$g(0) =3$ So, the value of $g(0)$ is3.

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QuestionFind the value of g(0)g(0)g(0) for the function g(x)=−4x2+2x+3g(x)=-4 x^{2}+2 x+3g(x)=−4x2+2x+3.

Studdy Solution

STEP 1

Assumptions1. We have three functions f(x)=−4x−3f(x)=-4x-3f(x)=−4x−3, g(x)=−4x+x+3g(x)=-4x^{}+x+3g(x)=−4x+x+3, and h(x)=3x−7h(x)=3x^{}-7h(x)=3x−7 . We need to find the value of g(0)g(0)g(0)

STEP 2

To find the value of g(0)g(0)g(0), we need to substitute x=0x=0x=0 into the function g(x)g(x)g(x).g(0)=−4(0)2+2(0)+g(0) = -4(0)^{2} +2(0) +g(0)=−4(0)2+2(0)+

STEP 3

implify the expression by performing the operations.g(0)=−⋅0+2⋅0+3g(0) = - \cdot0 +2 \cdot0 +3g(0)=−⋅0+2⋅0+3

STEP 4

implify further by performing the multiplication.g(0)=0+0+3g(0) =0 +0 +3g(0)=0+0+3

STEP 5

Finally, add the numbers together to find the value of g(0)g(0)g(0).g(0)=3g(0) =3g(0)=3So, the value of g(0)g(0)g(0) is3.

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QuestionFind the value of $g(0)$ for the function $g(x)=-4 x^{2}+2 x+3$ .

Assumptions1. We have three functions $f(x)=-4x-3$ , $g(x)=-4x^{}+x+3$ , and $h(x)=3x^{}-7$ . We need to find the value of $g(0)$

To find the value of $g(0)$ , we need to substitute $x=0$ into the function $g(x)$ .
$g(0) = -4(0)^{2} +2(0) +$

implify the expression by performing the operations. $g(0) = - \cdot0 +2 \cdot0 +3$

implify further by performing the multiplication.
$g(0) =0 +0 +3$

Finally, add the numbers together to find the value of $g(0)$ .
$g(0) =3$ So, the value of $g(0)$ is3.