f(x)={[x-1," for ",-2 3]:} Find f(4) Answer:

Determine Input for Function: We need to determine which part of the piecewise function applies to the input x = 4. f(x) is defined as follows: - f(x) = x - 1 for -2 ≤ x 3 Since 4 is greater than 3, we use the third part of the function.Apply Third Part of Function: Now we apply the third part of the function to find f(4). f(4) = 4, because the function value is defined as 4 for any x that is greater than 3.

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f(x)={[x-1," for ",-2 <= x < 3],[-2," for ",x=3],[4," for ",x > 3]:}
Find
f(4)
Answer:

$f(x)=\left\{\begin{array}{lll} x-1 & \text { for } & -2 \leq x<3 \\ -2 & \text { for } & x=3 \\ 4 & \text { for } & x>3 \end{array}\right.$ $\newline$ Find $f(4)$ $\newline$ Answer: $\newline$

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Grade 8

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f(x)=\left\{\begin{array}{lll} x-1 & \text { for } & -2 \leq x<3 \\ -2 & \text { for } & x=3 \\ 4 & \text { for } & x>3 \end{array}\right.

\newline

Find

f(4)

\newline

Answer:

\newline

Determine Input for Function: We need to determine which part of the piecewise function applies to the input $x = 4$ . $\newline$ $f(x)$ is defined as follows: $\newline$ - $f(x) = x - 1$ for -2 \leq x < 3 $\newline$ - $f(x) = -2$ for $x = 3$ $\newline$ - $f(x) = 4$ for x > 3 $\newline$ Since $4$ is greater than $3$ , we use the third part of the function.
Apply Third Part of Function: Now we apply the third part of the function to find $f(4)$ . $f(4) = 4$ , because the function value is defined as $4$ for any $x$ that is greater than $3$ .