QuestionFind values of the constant function $f(x)=9$ : a. $f(5)$ , b. $f(0)$ , c. $f(153)$ . What are these values?

Studdy Solution

STEP 1

Assumptions1. The function is $f(x)=9$ . We need to find the values of $f(5)$ , $f(0)$ , and $f(153)$

STEP 2

The function $f(x)$ is a constant function, which means that for any value of $x$ , the output will always be the same constant value. In this case, the constant value is9.

STEP 3

To find $f(5)$ , we simply substitute $x$ with5 in the function.
$f(5) =9$

STEP 4

To find $f(0)$ , we substitute $x$ with0 in the function.
$f(0) =9$

STEP 5

To find $f(153)$ , we substitute $x$ with153 in the function.
$f(153) =9$ Therefore, for all values of $x$ , the function $f(x)$ will always return9.

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QuestionFind values of the constant function $f(x)=9$ : a. $f(5)$ , b. $f(0)$ , c. $f(153)$ . What are these values?

Studdy Solution

STEP 1

Assumptions1. The function is $f(x)=9$ . We need to find the values of $f(5)$ , $f(0)$ , and $f(153)$

STEP 2

The function $f(x)$ is a constant function, which means that for any value of $x$ , the output will always be the same constant value. In this case, the constant value is9.

STEP 3

To find $f(5)$ , we simply substitute $x$ with5 in the function.
$f(5) =9$

STEP 4

To find $f(0)$ , we substitute $x$ with0 in the function.
$f(0) =9$

STEP 5

To find $f(153)$ , we substitute $x$ with153 in the function.
$f(153) =9$ Therefore, for all values of $x$ , the function $f(x)$ will always return9.

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QuestionFind values of the constant function f(x)=9f(x)=9f(x)=9: a. f(5)f(5)f(5), b. f(0)f(0)f(0), c. f(153)f(153)f(153). What are these values?

Studdy Solution

STEP 1

Assumptions1. The function is f(x)=9f(x)=9f(x)=9 . We need to find the values of f(5)f(5)f(5), f(0)f(0)f(0), and f(153)f(153)f(153)

STEP 2

The function f(x)f(x)f(x) is a constant function, which means that for any value of xxx, the output will always be the same constant value. In this case, the constant value is9.

STEP 3

To find f(5)f(5)f(5), we simply substitute xxx with5 in the function.f(5)=9f(5) =9f(5)=9

STEP 4

To find f(0)f(0)f(0), we substitute xxx with0 in the function.f(0)=9f(0) =9f(0)=9

STEP 5

To find f(153)f(153)f(153), we substitute xxx with153 in the function.f(153)=9f(153) =9f(153)=9Therefore, for all values of xxx, the function f(x)f(x)f(x) will always return9.

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QuestionFind values of the constant function $f(x)=9$ : a. $f(5)$ , b. $f(0)$ , c. $f(153)$ . What are these values?

Assumptions1. The function is $f(x)=9$ . We need to find the values of $f(5)$ , $f(0)$ , and $f(153)$

The function $f(x)$ is a constant function, which means that for any value of $x$ , the output will always be the same constant value. In this case, the constant value is9.

To find $f(5)$ , we simply substitute $x$ with5 in the function.
$f(5) =9$

To find $f(0)$ , we substitute $x$ with0 in the function.
$f(0) =9$

To find $f(153)$ , we substitute $x$ with153 in the function.
$f(153) =9$ Therefore, for all values of $x$ , the function $f(x)$ will always return9.