$/1$ Points$]$

$$ ZILLDIFFEQMODAP$113\mathrm{.}2\mathrm{.}002.$MI$.$

The number $N(t)$ of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, $N(0)=700,$ and it is observed that $N(1)=1400.$ Solve for $N(t)$ if it is predicted that the limiting number of people in the community who will see the advertisement is $70,000.($Round all coefficients to four decimal places.$)$

$N(t)=/1$ Points$]$

$$ ZILLDIFFEQMODAP$113\mathrm{.}2\mathrm{.}002.$MI$.$

$$

The number $N(t)$ of people in a community who are exposed to a particular advertisement is governed by the logistic equation. Initially, $N(0)=700,$ and it is observed that $N(1)=1400.$ Solve for $N(t)$ if it is predicted that the limiting number of people in the community who will see the advertisement is $70,000.($Round all coefficients to four decimal places.$)$

$N(t)=$