The integral form of the exponential growth equation as $N_{t}-N_{0} e^{r t}$
$A.$ Population density after time $t$
$B.$ Population density at time zero
$C.$ Intrinsic rate of natural increase
$D.$ The base of natural logarithms $(2.71828)$
Identify $A, B, C$ and $D$ from the given equation
$A -r, B -e, C - N_o , D -N E$
$A -N_{t}, B - N_o , C -r ; D -e$
$A - N_o, B -N E, C -r, D -e$
$A -N_o , B -N E, C -e, D -r$
Exponential growth in plants can be expressed as
Two opposite forces operate in the growth and development of every population. One of them related to the ability to reproduce at a given rate. The force opposite to it is called