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In an initial population of

The general function P(t)= 640ekt is used to model a dying bird population, where Po = 640 is the initial population and t is
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1. Suppose that the population of rabbits increases by 1.5 times a month. When the initial population is 100, what is the
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The rate of growth of a particular population is given by dP/dt=50t^2-100t^3/2 where P is the population size and t is the time
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The size of a decreasing population is given by p(t)=P0(2)^-t/7 where p(t) represents the population as time, t, in years and p0
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The size of a decreasing population is given by p(t)=P0(2)^-t/7 where p(t) represents the population as time, t, in years and p0
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Bacteria A has an initial population of 500 and doubles everyday. Bacteria B has an initial population of 50 and triples
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Consider a pond that contains an initial population of 300 fish. When there are enough food, the population P of fish grows in
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A bacterial population grows at a rate proportional to the population size at time t. Let y(t) be the population size at time t.
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The population of a culture of bacteria, P(t), where t is time in days, is growing at a rate that is proportional to the
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The population of a culture of bacteria, P(t), where t is time in days, is growing at a rate that is proportional to the
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