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A Pair of Rabbits Are Introduced on a Small Island N=2001+75(20.7t)\mathrm { N } = \frac { 200 } { 1 + 75 \left( 2 ^ { - 0.7 t } \right) }

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A pair of rabbits are introduced on a small island, and the population grows until the food supply and natural enemies of the rabbits on the island limit the population. If the number of rabbits is N=2001+75(20.7t) \mathrm { N } = \frac { 200 } { 1 + 75 \left( 2 ^ { - 0.7 t } \right) } where t
Is the number of years after the rabbits are introduced, how long does it take for the rabbit population to reach
100?

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