Find $11,13,$and $17$

Evaluate the line integral along the given positively$-$oriented curve.

$5.{\displaystyle \underset{C}{\overset{\phantom{}}{}}}y{e}^{x}dx+2e^{x}dy,C$ is the rectangle with vertices $(0,0),(3,0),(3,4),(0,4).$

$7.{\displaystyle \underset{C}{\overset{\phantom{}}{}}}(y+e^{\sqrt[\phantom{2}]{x}})dx+(2x+cos(y^2))dy,C$ is the boundary of the region enclosed by the parabolas $y=x^2$ and $x=y^2.$

$9.{\displaystyle \underset{C}{\overset{\phantom{}}{}}}{y}^{3}dx-x^{3}dy,C$ is the circle $x^2+y^2=4.$

$11.$ Evaluate ${\displaystyle \underset{C}{\overset{\phantom{}}{}}}$vec$(F)*dvec(r),$ where vec$(F)(x,y)=($:$ycosx-$xysinx,$xy+xcosx$:$)$ and $C$ is the triangle from $(0,0)$ to $(0,4)$ to $(2,0)$ to $(0,0).$

$13.$ Evaluate ${\displaystyle \underset{C}{\overset{\phantom{}}{}}}$vec$(F)*dvec(r),$ where vec$(F)(x,y)=($:$y-cosy,xsiny$:$)$ and $C$ is the circle $x^2+y^2=4,$ oriented clockwise.

$17.$ Find the work done by the force vec$(F)(x,y)=($:$x(x+y),x{y}^2$:$)$ in moving a particle along the triangle from $(0,0)$ to $(1,0)$ to $(0,1)$ to $(0,0).$