2. Assume that the growth rate of a population of ants is proportional to the size of the population at each instant of time. Suppose 100 ants are present initially and 230 are present after 3 days.
a. Write a differential equation that models the population of the ants.
b. Solve the differential equation with the initial conditions.
c. What is the population of the ants after 14 days?
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