Please solve this whole problem

Problem $2(40$ points$)$: The cylindrical trough is used to transport water $($of specific gravity $)$ along a wall. It is hinged to the wall at A and fixed from rotating by the cables $BC,DE,FG,$ etc., that are spaced at a distance $d.$ In the process of design you asked to model section that goes in length from the middle of one cable to the middle of the next $($shown with dashed lines$)$ and includes the cable, the water and the cylindrical trough $($which you can assume to be light in comparison to the water$).$

FBD $V=(\frac{r^2}{4})(d)$

a$.$ Complete the FBD for this section and calculate the value of $w_A(19$ points$)$

b$.$ Redraw the FBD in the figure below, but replace the distributed load by a point load $(11$ points$)$

c$.$ Use this FBD to calculate the tension in each cable $(10$ points$)$

$G{\displaystyle \underset{?}{\overset{?}{}}}{M}_A=0$

$=$dots..