The integral form of exponential growth equation is

$= r N (\frac{K - N}{K}) N_{t + 1} = N_{t} + [(B + D) - (D + E)]$

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$\frac{d N}{d t} = r N$

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$N_{t} = N_{0} e^{n}$

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$\frac{d N}{d t} = r N [\frac{K - N}{K}]$

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Solution

The correct option is C
$N_{t} = N_{0} e^{n}$

The integral form of exponential growth is $N t = N_{o} e^{r t}$

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