use the graph of f(x) to find the limit.\nlim f(x) = \n$x\\to - 3$

use the graph of f(x) to find the limit.\nlim f(x) = \n$x\\to - 3$

use the graph of f(x) to find the limit.\nlim f(x) = \n$x\\to - 3$

Answer

Explanation:

Step1: Observe left - hand limit

As (x) approaches (- 3) from the left side ((x\to - 3^{-})), follow the graph of (y = f(x)). The function values approach (0).

Step2: Observe right - hand limit

As (x) approaches (- 3) from the right side ((x\to - 3^{+})), follow the graph of (y = f(x)). The function values approach (0).

Step3: Determine the limit

Since (\lim_{x\to - 3^{-}}f(x)=0) and (\lim_{x\to - 3^{+}}f(x)=0), then (\lim_{x\to - 3}f(x)=0).

Answer:

(0)