Use the following function rule to find f(148). f(x) = 9sqrt (x − 99) f(148) = _____

Identify Input Value: Identify the input value for the function. We are asked to find f(148), which means we need to substitute x with 148 in the function f(x) = 9sqrt(x − 99).Substitute into Function: Substitute the input value into the function. f(148) = 9sqrt(148 − 99) Now we need to calculate the value inside the square root.Perform Subtraction: Perform the subtraction inside the square root. 148 − 99 = 49 So, f(148) = 9sqrt(49)Calculate Square Root: Calculate the square root of 49. sqrt(49) = 7 So, f(148) = 9 * 7Multiply to Find f(148): Multiply the result by 9 to find f(148). f(148) = 9 * 7 = 63

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Use the following function rule to find $f(148)$ . $\newline$ $f(x) = 9\sqrt{x - 99}$ $\newline$ $f(148) = \underline{\hspace{3em}}$

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Q. Use the following function rule to find

f(148)

\newline

f(x) = 9\sqrt{x - 99}

\newline

f(148) = \underline{\hspace{3em}}

Identify Input Value: Identify the input value for the function. $\newline$ We are asked to find $f(148)$ , which means we need to substitute $x$ with $148$ in the function $f(x) = 9\sqrt{x − 99}$ .
Substitute into Function: Substitute the input value into the function. $\newline$ $f(148) = 9\sqrt{148 − 99}$ $\newline$ Now we need to calculate the value inside the square root.
Perform Subtraction: Perform the subtraction inside the square root. $148 - 99 = 49$ So, $f(148) = 9\sqrt{49}$
Calculate Square Root: Calculate the square root of $49$ . $\sqrt{49} = 7$ So, $f(148) = 9 \times 7$
Multiply to Find $f(148)$ : Multiply the result by $9$ to find $f(148)$ . $\newline$ $f(148) = 9 \times 7 = 63$