The answers should match this:Determine dX$/$dt at $30$ g$/$L using the tangent method on the curve for X$.$ Use this to

estimate the reactor volume $$net$,$ then the reactor volume$).$

The reactor is sized in part a to obtain X $=30$ g$/$L$.$ So$,$ for part b$,$ estimate product$-$related

parameters using this value of X via the given graphs and calculations.

Answers: $($a$)$ Volume $=1820$ L; P $=50$ g$/$L; DP $=27\mathrm{.}4$ g$/$L$-$h; qp $=0\mathrm{.}913$ g$/$L$-$h

$($c$)$ APPYP$/$S $=0\mathrm{.}417$ gP$/$gS; APPYX$/$S $=0\mathrm{.}25$ gX$/$gS