Use the following function rule to find f(121). f(x) = 6 + 2sqrt x f(121) = _____

Identify Function and Input: Identify the function and the input value. We are given the function f(x) = 6 + 2sqrt(x) and we need to find the value of f(121).Substitute Input into Function: Substitute the input value into the function. To find f(121), we substitute 121 for x in the function: f(121) = 6 + 2sqrt(121)Calculate Square Root: Calculate the square root of 121. The square root of 121 is 11, since 11 * 11 = 121.Continue Calculation with Result: Continue the calculation with the square root result. Now that we know sqrt(121) = 11, we can continue the calculation: f(121) = 6 + 2 * 11Multiply and Calculate: Multiply 2 by 11. 2 * 11 equals 22. f(121) = 6 + 22Add for Final Result: Add 6 to 22 to get the final result. 6 + 22 equals 28. f(121) = 28

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Use the following function rule to find $f(121)$ . $\newline$ $f(x) = 6 + 2\sqrt{x}$ $\newline$ $f(121) =$ _____

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Q. Use the following function rule to find

f(121)

\newline

f(x) = 6 + 2\sqrt{x}

\newline

f(121) =

_____

Identify Function and Input: Identify the function and the input value. $\newline$ We are given the function $f(x) = 6 + 2\sqrt{x}$ and we need to find the value of $f(121)$ .
Substitute Input into Function: Substitute the input value into the function. $\newline$ To find $f(121)$ , we substitute $121$ for $x$ in the function: $\newline$ $f(121) = 6 + 2\sqrt{121}$
Calculate Square Root: Calculate the square root of $121$ . The square root of $121$ is $11$ , since $11 \times 11 = 121$ .
Continue Calculation with Result: Continue the calculation with the square root result. $\newline$ Now that we know $\sqrt{121} = 11$ , we can continue the calculation: $\newline$ $f(121) = 6 + 2 \times 11$
Multiply and Calculate: Multiply $2$ by $11$ . $\newline$ $2 \times 11$ equals $22$ . $\newline$ $f(121) = 6 + 22$
Add for Final Result: Add $6$ to $22$ to get the final result. $\newline$ $6 + 22$ equals $28$ . $\newline$ $f(121) = 28$