Problem #$2[$max $=70$ points$]$;

$E,I=$known values $=1.$

Reference Origin is at point $A$

For the cantilever beam ABC shown in Figure $2$

MULTIPLE CHOICE QUESTIONS:

Question $2\mathrm{.}1$: The MAGNITUDE of rotation $($theta$)$ angle at the free joint A can be computed as $($by using Moment Area Theorem$)q,15$ points

$($A$)3,888$ ;

$($B$)50,544$ ;

$($C$)3456$;

$($D$)69984$;

$($E$)$ None of above

Question $2\mathrm{.}2$: The MAGNITUDE of the vertical displacement at the free ioint A can be computed as $($by using Moment Area Theorem$)q,15$ points

$($A$)3,888$ ;

$($B$)50,544$;

$($C$)3456$;

$($D$)69984$;

$($E$)$ None of above

Question $2\mathrm{.}3$: The MAGNITUDE of rotation $($theta$)$ angle at the free joint A can be computed as $($by using INTEGRATION method$)q,20$ points

$($A$)3,888$ ;

$($B$)50,544$ ;

$($C$)3456$;

$($D$)69984$;

$($E$)$ None of above

Question $2\mathrm{.}4$: The MAGNITUDE of rotation $($theta$)$ angle at the free joint A can be computed as $($by using Slope Deflection Equation method$)q,20$ points

$($A$)3,888$ ;

$($B$)50,544$ ;

$($C$)3456$;

$($D$)69984$;

$($E$)$ None of above