(1 point) Consider the discrete logistic equation It(1 = rI (1 - It). Suppose r = 3.1. Find all fixed points: Fixed points are (Enter your answer as a comma-separated list. Enter "none" if there are no fixed points.) Now suppose that co = 0.2, and that r is the same as above. Compute the first few terms of the sequence: G1 = C4 If co and r are the same as above, what is the long-term behavior of the sequence? Does It approach a fixed point, does it oscillate between finitely many values, or does it display chaotic behavior? Use a computer utility (e.g. spreadsheet) to make a graph of It vs. t fort = 0, ... , 50. Based on the graphs above, as t