question 4 (1 point) ✓ saved evaluate the limit for the graph: \\( \\lim _{x \\rightarrow 1^{+}} f(x) \\)…

question 4 (1 point) ✓ saved evaluate the limit for the graph: \\( \\lim _{x \\rightarrow 1^{+}} f(x) \\). a) \\( -\\infty \\) b) 1 c) \\( +\\infty \\) d) 0

question 4 (1 point) ✓ saved evaluate the limit for the graph: \\( \\lim _{x \\rightarrow 1^{+}} f(x) \\). a) \\( -\\infty \\) b) 1 c) \\( +\\infty \\) d) 0

Answer

Explanation:

Step1: Understand the right - hand limit

The limit (\lim_{x\rightarrow1^{+}}f(x)) means we are looking at the behavior of the function (y = f(x)) as (x) approaches (1) from values greater than (1) ((x>1)).

Step2: Analyze the graph

Looking at the graph, as (x) approaches (1) from the right - hand side ((x>1)), the (y) - values of the function (f(x)) get larger and larger without bound. In limit notation, when a function (y = f(x)) increases without bound as (x) approaches a value (a) from a particular side, we say (\lim_{x\rightarrow a^{+}}f(x)=+\infty)

Answer:

C. (+\infty)