In the exponential growth equation
$N_{t} = N_{o} e^{r t}$ , e represents :

The base of geometric logarithms

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The base of number logarithms

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The base of exponential logarithms

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The base of natural logarithms

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Solution

The correct option is D The base of natural logarithms
$N_{t} = N_{o} e^{r t}$ is the integral form of the exponential growth equation dN/dt = rN.
N_t = Population density after time t

N₀= Population density at time zero
r = intrinsic rate of natural increase
e = the base of natural logarithms (2.71828)

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Similar questions

In the exponential growth equation:
$N_{t} = N_{o} e^{r t}$
What does " $t$ " represent?

W_{t} = W_{o} e^{r t}

W_{t} = W_{0} e^{r t}

e

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