Construct an optimizing function that would allow the farmer to use the least amount of fencing if she wanted to enclose an area of Af t2

. In other words, what if a specific amount isnt given, and instead we just say the area is to be A? What would the optimizing function be? What would the real world domain be?

the picture goes along with the problem to show what is needed.

This problem is #11 on Optimization Lab worksheet Now set up the optimizing function you would use to find the minimum amount of fencing to enclose an area of A ft?. Let ir be the length of the two sides that touch the already existing fence. Your answers may include the constant A. F:) = 2x + A X Interval is