Use the graph to find the indicated limits.Step 1 of 3 :  Find limx→2−f(x)lim𝑥→2−⁡𝑓(𝑥).

Use the graph to find the indicated limits.Step 4 of 4 :  Find limx→2f(x)lim𝑥→2⁡𝑓(𝑥).Enable Zoom/Pan

Consider the piecewise functionf (x) =x + 1, if x < −21, if − 2 ≤ x ≤ 1x2, if x > 1.(i) Find limx→−2 f (x) if it exists.(ii) Show that f is continuous at x = 1.(iii) Sketch the graph of f (x)

Use the graphs of f and g in the accompanying figure tofind the limits that exist. If the limit does not exist, explainwhy.(a) limx → 2 [f(x) + g(x)]

Use the graph of f to estimate each limit, or write und (meaning undefined) if no limit exists. Use inf for ∞.limx→1−f(x)= limx→1+f(x)= limx→1f(x)=

Consider the piecewise functionf (x) =x + 1, if x < −21, if − 2 ≤ x ≤ 1x2, if x > 1.(i) Find limx→−2 f (x) if it exists