Let $Cbe$ the straight line curve between the points $(0,3)$ and $(1,0).$

Let $Nbe$ the unit normal vector field $onC,$ oriented $so$ that $it$ points

away from the origin. Let $F$:$R^2{R}^{2}be$ the vector field defined $by$

$F(x,y)=(x,5).$ Find the flux $ofF$ across the curve $Cin$ the direction

pointing away from the origin.

${\displaystyle \underset{C}{\overset{\phantom{}}{}}}F*Nds=$