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SOLVED: Another model for a growth function for a limited population is given by the Gompertz function, which is a solution of the differential equation dP/dt = c * ln(P) where c is a constant and K is the carrying capacity:(a) Solve this differential equation for c = 0.05, K = 1000, and initial population P0 = 100. P(t)(b) Compute the limiting value of the size of the population. lim P(t) as t approaches infinity.(c) At what value of P does P grow fastest?
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