The beam ABCD shown in Figure $3$ has a fixed support at Point $A,$ a hinge at Point $B$ and a roller support at Point C:

$($c$)$ Using the equations of equilibrium, solve for the reaction components. Consider RHS of hinge $-$ No moment at hinge.

SUM of $Mb=0$

Then with Vc known consider the whole system as a free body

SUM of $Ma=0$

Then SUM of the vertical $-$ Find Va

Then SUM of the horizontal $-$ Find Ha

Then run a check using the SUM of the moment at D show it equals $0$

$($d$)$ Draw the Axial Force, Shear Force and Bending Moment Diagrams. Show the locations and magnitudes of maximum and minimum values.

A to B $-($Vertical$,$ Horizontal and the moment$)$

B to C $-($Vertical$,$ Horizontal and the moment$)$

C to D $-($Vertical$,$ Horizontal and the moment$)$

Want a clear labelled Axial Force Diagram

Want a clear labelled Shear Force Diagram

Want a clear labelled Bending Moment Diagram

Also show calculations for maximum and minimum values.

Figure $3$