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(A) Exponential growth occurs when resources are unlimited. The population growth rate is represented by the equation $dN/dt = rN$,where $r$ is the in

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$N_{(t)} = N_0e^{rt}$

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(A) Exponential growth occurs when resources are unlimited. The population growth rate is represented by the equation $dN/dt = rN$,where $r$ is the intrinsic rate of natural increase $(r = b - d)$.Integrating this differential equation gives the integral form of the exponential growth equation: $N_{(t)} = N_0e^{rt}$.Here,$N_{(t)}$ is the population density at time $t$,$N_0$ is the population density at time zero,$r$ is the intrinsic rate of natural increase,and $e$ is the base of natural logarithms (approximately $2.718$).

Which of the following formulas can be used to measure exponential growth?

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