The basic syntax for any O$.$D$.$E$.$ solver in matlab is $[t,y]=$odesolve $($odefun$,t$ span, $y0,$ options$).$ Where the output $t,y$ is a $m1$ time vector $t$ and $y$ is an $mn$ solution vector. Where $m$ is the length of the time vector and $n$ is the order of the O$.$D$.$E$.$ options specifies a list of options regarding solution tolerances $($see MATLAB help$).$ In this lab will omit options. Additionally, we will use the odesolver known as ode$45$ which is based on a Runga$-$Kutta method$($you$\text{'}$ll learn all about this in Numerical Methods$).$ ode$45$ should be your go to odesolver in most cases.