The Beverton$-$Holt Model

Consider the dynamical system for the change in population size $n$

$n_{t+1}=\frac{r{n}_t}{1+A(r-1)n_t{k}^{-1}}$

where $n_0=18,r=3\mathrm{.}74,$ and $k=1042.$

Problem $1(1$ point. Enter your answer to this, and all other questions, in Childsmath$)$

Assume that $A=75\mathrm{.}7.$ Find $n_T,$ where your value of $T=4$ Record your answer correct to three decimal places.

$[14]$: ## code for problem $1$

$t=[0]$# initial value for tdots $inDTDS$ it's always $0$

$N=[18]$# this $isN(0)$

$r=3\mathrm{.}74$

$k=1042$

$A=75\mathrm{.}7$

T $=4$