Answer:
Piecewise function:

Explanation:
Given: Piece wise function graph.
We need to find the function.
In graph we can see two piece
For -3≤x≤0
End points on graph (-3,-6) and (0,0)



It is horizontal line. The equation of horizontal line is y=k.
Equation: y=3
Now, we write as piecewise function.

First blank = 2x
Second Blank = 3