- #1
skateza
- 45
- 0
Homework Statement
Find the area of the largest rectangle that can be inscribed in the region bounded by the graph of y = (4-x)/(2+x) and the coordinate aces in the first quadrant.
I think my only problem with this one is taking the derivative,
this is what i get y' = (-x^2 - 4x + 8)/(2+x)^2
Critical numbers: [1-root(48)]/-2, but that doesn't seem to be giving me a maximum value, can someone take a second look this.