finding limits using tables and graphs\nthe graph of a function is given. use the graph to find the…

finding limits using tables and graphs\nthe graph of a function is given. use the graph to find the indicated limits and function values, or state that the limit or function value does not exist.\n a. lim f(x) b. lim f(x) c. lim f(x) d. f(3)\n x→3⁻ x→3⁺ x→3\n e. lim f(x) f. lim f(x) g. lim f(x) h. f(3.5)\n x→3.5⁻ x→3.5⁺ x→3.5\n a. select the correct choice below and fill in any answer boxes in your choice\n oa. lim f(x)= (type an integer or a simplified fraction.)\n x→3⁻\n ob. the limit does not exist

finding limits using tables and graphs\nthe graph of a function is given. use the graph to find the indicated limits and function values, or state that the limit or function value does not exist.\n a. lim f(x) b. lim f(x) c. lim f(x) d. f(3)\n x→3⁻ x→3⁺ x→3\n e. lim f(x) f. lim f(x) g. lim f(x) h. f(3.5)\n x→3.5⁻ x→3.5⁺ x→3.5\n a. select the correct choice below and fill in any answer boxes in your choice\n oa. lim f(x)= (type an integer or a simplified fraction.)\n x→3⁻\n ob. the limit does not exist

Answer

Explanation:

Step1: Analyze left - hand limit

To find $\lim_{x\rightarrow3^{-}}f(x)$, we look at the values of the function $f(x)$ as $x$ approaches 3 from the left - hand side on the graph. We trace the graph as $x$ gets closer and closer to 3 from values less than 3.

Step2: Determine the value

Based on the graph, we identify the $y$ - value that the function approaches as $x\rightarrow3^{-}$.

Answer:

(Without the actual graph, we cannot give a numerical answer. If the limit exists and is equal to, say, 5, the answer would be A. $\lim_{x\rightarrow3^{-}}f(x)=5$. If the graph has a break or jump as $x$ approaches 3 from the left, the answer would be B. The limit does not exist.)