f(x)={[-4," for ",x = 7]:} Find f(2) Answer:

Identify Piece for x=2: Identify the correct piece of the piecewise function to use for x = 2. The function f(x) is defined by different expressions depending on the value of x. We need to determine which expression applies when x = 2. f(x) = { -4 for x = 7 } Since x = 2 falls into the second category (2 <= x < 7), we will use the expression 2x - 7 to find f(2).Calculate f(2) Value: Calculate the value of f(2) using the correct expression. We will substitute x with 2 in the expression 2x - 7. f(2) = 2(2) - 7 f(2) = 4 - 7 f(2) = -3

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f(x)={[-4," for ",x < 2],[2x-7," for ",2 <= x < 7],[2x-7," for ",x >= 7]:}
Find
f(2)
Answer:

$f(x)=\left\{\begin{array}{lll} -4 & \text { for } & x<2 \\ 2 x-7 & \text { for } & 2 \leq x<7 \\ 2 x-7 & \text { for } & x \geq 7 \end{array}\right.$ $\newline$ Find $f(2)$ $\newline$ Answer: $\newline$

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f(x)=\left\{\begin{array}{lll} -4 & \text { for } & x<2 \\ 2 x-7 & \text { for } & 2 \leq x<7 \\ 2 x-7 & \text { for } & x \geq 7 \end{array}\right.

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Find

f(2)

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Answer:

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Identify Piece for $x=2$ : Identify the correct piece of the piecewise function to use for $x = 2$ . The function $f(x)$ is defined by different expressions depending on the value of $x$ . We need to determine which expression applies when $x = 2$ . $f(x) = \begin{cases} -4 & \text{for } x < 2,\ 2x - 7 & \text{for } 2 \leq x < 7,\ 2x - 7 & \text{for } x \geq 7 \end{cases}$ Since $x = 2$ falls into the second category (2 \leq x < 7), we will use the expression $2x - 7$ to find $f(2)$ .
Calculate $f(2)$ Value: Calculate the value of $f(2)$ using the correct expression. $\newline$ We will substitute $x$ with $2$ in the expression $2x - 7$ . $\newline$ $f(2) = 2(2) - 7$ $\newline$ $f(2) = 4 - 7$ $\newline$ $f(2) = -3$