Suppose we track a population of quokkas and determine their population can be divided into two age-categories: juveniles and adults. If u (t) gives the amount of juveniles in year t and u2 (t) gives the amount of adults in year t, then the quokka age-structure follws the system of recursion equations, ["1(t +1)] Lu2 (t + 1). [0.5 2 [1 (t)] %3D 0.3 0.9 year-to-year. (A) What is the long-term growth rate of this population? Number (B) For every one individual in the adult age class, how many individuals will be in the juvenile age class? Number

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