Problem $2$ only

Problem $2$

For the beam introduced in Problem $1,$ show how the beam must be loaded $(=$ loading pattern$)$ to

maximize the response quantities $($a$)$ through $($h$).$

Assume a point load, $P_L=10$kip for $($a$),($c$),($e$),($g$)$ and a distributed uniform load, $w_L=1\mathrm{.}2$kip

for $($b$),($d$),($f$),($h$).$

Finally, calculate the value for each of the response quantities under the assumed loads and

loading patterns.