Find fixed points for the following recursion relations, and test for stability. Draw a cobweb diagram for parts c and d. x(n - 1) a. z(n) 1 + x(n — 1)• b. x(n) = x(n — 1)e"("1) where r is a constant. x(n) = x(n - 1)2 — 6. gi-Qx(n) = x(n - 1)2 + .7x(n — 1) + .02 4. Construct a recursion relation that has a stable fixed point at x = 1 and an unstable fixed point at x = 3.
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