Use the given graph to determine the limit, if it exists.  find lim x --> 2^- f f(x) and lim x--2+ f(x)  a.) 4,-2b.) 1; 1c.) does not exist; does not existd.) -2; 4

Check the picture below.

if you notice your graph, and we plug a few x-values coming from the left, and then from the right, it'd be like in the picture.

now, notice that, the function y-value is a constant all the while as "x" is approaching 2 from the left, it looks like it's approaching 4, now, it will never get there, but is approaching it, for a limit, that's all that matters, even if the value is never reached.

and from the right, it looks like is approaching 2, it will never get there, but that is irrelevant for a limit.

The answer is 3. parallelogram

Iam pretty sure its a sorry if im wrong