use the graph of the rational function to complete the following statement. as ( x \to 2^{-}, f(x) \to ) _…

use the graph of the rational function to complete the following statement. as ( x \to 2^{-}, f(x) \to ) _. as ( x \to 2^{-}, f(x) \to square ).

use the graph of the rational function to complete the following statement. as ( x \to 2^{-}, f(x) \to ) _. as ( x \to 2^{-}, f(x) \to square ).

Answer

Explanation:

Step1: Analyze the graph behavior as (x) approaches (2) from the left

When (x\to2^{-}), we look at the part of the graph where (x) is getting closer to (2) but is less than (2).

Step2: Determine the trend of (y = f(x))

From the graph, as (x) approaches (2) from the left ((x\to2^{-})), the function values (y = f(x)) are decreasing without bound.

Answer:

(-\infty)