A function $f$ defined on $-4 < x < 4$ is given by the graph below. Assume the point $(2,-2.5)$ is on the graph. Note: to the right of $x = 2$, the graph of $f$ exhibits infinite oscillatory behavior similar to the function $\sin(\pi/x)$.

Determine each of the following function values, then indicate whether the limit equals the function value at that point. If a value does not exist, enter DNE.

$f(-3) =$
Does $f(-3) = \displaystyle{\lim_{x\rightarrow -3} f(x)}$? ? yes no

$f(-2) =$
Does $f(-2) = \displaystyle{\lim_{x\rightarrow -2} f(x)}$? ? yes no

$f(-1) =$
Does $f(-1) = \displaystyle{\lim_{x\rightarrow -1} f(x)}$? ? yes no

$f(0) =$
Does $f(0) = \displaystyle{\lim_{x\rightarrow 0} f(x)}$? ? yes no

$f(1) =$
Does $f(1) = \displaystyle{\lim_{x\rightarrow 1} f(x)}$? ? yes no

$f(2) =$
Does $f(2) = \displaystyle{\lim_{x\rightarrow 2} f(x)}$? ? yes no

$f(3) =$
Does $f(3) = \displaystyle{\lim_{x\rightarrow 3} f(x)}$? ? yes no