$\frac{dy}{dt}=\frac{sin(2t)-3y}{t}$ for $y=5t=32+2+4=8yt=$@$(y)(sin(2***t)-3{*}^{**}y)\frac{*}{t}[ty]=[3$:$0*1$:$6],3(t,y)3$ with $y=5att=3$

$2+2+4=8$ points

Carefully inspect the commands below. They are meant $to$ integrate $y$ over time $t,$ using the given ordinary differential equation.

The coded lines have $2$ important errors.

Write the corrected commands and take the screenshot $of$ your command window $\frac{?}{?}$ editor window.

$=>$ TrigFunc $=$@$(y)(sin(2***t)-3{*}^{**}y)\frac{*}{t}$

$[ty]=$ ode $45($ TrigFunc, $[3$:$0*1$:$6],3)$

$$ plot $(t,y)$

Show the plotted graphic $on$ your screenshot.