A lake is stocked with 535 fish of a new variety. The size of the lake, the availability of food, and the number of other fish restrict growth in the lake to a limiting value of 3343. The population of fish in the lake after time t, in months, is given by the function, P(t) = 3343 / (1 + 4.52e^(-0.3t)). (/ = fraction sign!) After how many months will the population be 2729?
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