use the graph of the rational function shown to complete the statement. as ( x\rightarrow…

use the graph of the rational function shown to complete the statement. as ( x\rightarrow - 3^{+},f(x)\rightarrow? ) 0 -3 ( +infty ) ( -infty )

use the graph of the rational function shown to complete the statement. as ( x\rightarrow - 3^{+},f(x)\rightarrow? ) 0 -3 ( +infty ) ( -infty )

Answer

Explanation:

Step1: Analyze the graph

When (x) approaches (-3) from the right side ((x\to - 3^{+})), we look at the behavior of the function (y = f(x)) near (x=-3) on the right - hand side.

Step2: Determine the limit

From the graph, as (x) gets closer and closer to (-3) from values greater than (-3) ((x>-3) and (x\to - 3)), the (y) - values of the function (f(x)) increase without bound.

Answer:

(+\infty)