Problem Marks$)-$ Use Stokes' theorem to compute the integral $o{\displaystyle \underset{C}{\overset{\phantom{}}{}}}$vec$(F)(x,y,z)*dvec(r)$ where vec$(F)(x,y,z)=,$ and C is the counterclockwise oriented curve as seen from the top and defined by the intersection of the plane $x+z=2$ with the planes $x=0,x=2,y=0$ and $y=3.$

Please keep in mind the formulas and the finals should be clear