Answer:

(first option)
Explanation:
Linear Functions
They can be defined by knowing two points on them or a point and the slope of the line. The portion "a" of the piecewise function must have these conditions, only by looking at the graph
* It must be decreasing, the slope must be negative
* It must be defined for x<-2, because for x>-2, the function is defined by another piece.
* It must pass through the point (-2,-2)
Options 2 and 4 are immediately discarded, since x>2
Testing it (-2,-2) belongs to


The point (-2,-2) belongs to this function, so it's the correct choice. Let's verify the last function


This is not the point we are testing, so the portion of the graph labeled "a" is

(First option)