Fill this table, write your steps under the table, and make a drawing when requested of the moment found $($either vector or scalar$)$

$\backslash$table$[[,\backslash$table$[[$distance $($m$)$ or F $($N$)$ or M$],[($N$.$m$)]],$None$],[$Cartesian form of F$,,$None$],[$Vector position from C $($CJ$),+$ Make a drawing,$],[$Moment about Point C$,+$ Make a drawing,$],[$Moment about AC axis,None,$],[$Vector position from E $($EJ$),+$ Make a drawing,$],[$Moment about Point E$,,+$ Make a drawing$],[$Moment about BE axis,,$+$ Does this answer$],[$Moment about EJ axis,,why?$]]$

Note: The force and the moment about a point are vectors up to $3$D$).$ The moment about an axis is a scalar value, trying to create a rotation about that specific axis.

In the box below, enter the moment of $F$ made about $AC-$axis $($from $A$ to $C)$ in N as an integer, including the sign.

A $3$D truss is supporting a force $F.$

$F=2,320N$ at an angle theta $=45$ deg. $F$ is in a $y^{\text{'}}{z}^{\text{'}}-$ plane parallel to $yz-$ plane.

The dimensions of the truss are:

$\backslash$table$[[d_{AB}=1\mathrm{.}3,d_{AC}=1\mathrm{.}3,,],[m,m,d_{CG}=1\mathrm{.}5m,d_{GI}=1\mathrm{.}5m$