= (1 point) Consider the discrete logistic equation X+1 = rx(1 xt). Suppose r Compute the first few terms of the sequence: X1 = x = x3 = X4 = # What is the long-term behavior of the sequence? Does x approach a fixed point, does it oscillate between finitely many behavior? Use the graphs below to decide, then enter your answer below the graphs. 0.5 0.44 0.3 0.2 2.4 and xo = 0.4. 0.1 (Above is a graph of the first 50 values of xt. Click on the graph to open a resizable version.) or does it display chaotic (Above is a graph of the first 50 values of xt. Click on the graph to open a resizable version.) (Above is an iterative plot of the first 50 values of xt in relation to the logistic equation and its fixed points. Click on the graph to open a resizable version.) Based on the graphs above, as t , Xt ?