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

use the graph of the rational function shown to complete the statement. as ( x \rightarrow 2^{-}, f(x) \rightarrow ) _. a. -2 b. 0 c. ( +infty ) d. ( -infty )

use the graph of the rational function shown to complete the statement. as ( x \rightarrow 2^{-}, f(x) \rightarrow ) _. a. -2 b. 0 c. ( +infty ) d. ( -infty )

Answer

Explanation:

Step1: Analyze the limit notation

The notation (x\to2^{-}) means (x) approaches (2) from the left - hand side.

Step2: Observe the graph behavior

Looking at the graph of the rational function, as (x) approaches (2) from the left ((x\to2^{-})), the (y) - values (i.e., (f(x))) of the function decrease without bound.

Answer:

D. (-\infty)