I need some help of you guys solving the following equation:
\begin{equation} I_{D}(t)=k\cdot (1-\frac{h-\frac{1}{c}\int{dt \cdot I_{D}(t)}}{p}) \end{equation}
where $k$, $h$, $c$ and $p$ are constants and I want to get $I_{D}(t)$
I need some help of you guys solving the following equation:
\begin{equation} I_{D}(t)=k\cdot (1-\frac{h-\frac{1}{c}\int{dt \cdot I_{D}(t)}}{p}) \end{equation}
where $k$, $h$, $c$ and $p$ are constants and I want to get $I_{D}(t)$
Differentiate both sides of the equation:
$$ I_D'(t) = \dfrac{k}{cp} I_D(t)$$
which is a differential equation you should know how to solve.