Create a Flowchart base on this :Dg$=150$;

Vd$=50$;

ke$=0\mathrm{.}4$;

ka$=1\mathrm{.}6$;

$\%\%\%$ answer for part a$)$

t$=0$;

count$=1$; $\%$values for Cp array index

while $($t$<10)$

Cp$($count$)=(($Dg$*$ka$)/($Vd$*($ka$-$ke$)))*($exp$(-$ke$*$t$)-$exp$(-$ka$*$t$))$;

count$=$count$+1$;

t$=$t$+0\mathrm{.}1$;

end

t$=0$:$0\mathrm{.}1$:$10$; $\%$time values

plot$($t$,$Cp$,\text{'}$b$-\text{'})\%$plotting Cp vs t values

xlabel$(\text{'}$time $($in hrs$)\text{'})$

ylabel$(\text{'}$Cp$\text{'})$

$\%\%\%\%\%$answer for part b

t$=0$;

count$=1$; $\%$values for Cp$1$ array index

while $($t$<=24)$

if t$==4||$t$==8||$t$==12||$t$==16$

Dg$=$Dg$+150$;

end

Cp$1($count$)=(($Dg$*$ka$)/($Vd$*($ka$-$ke$)))*($exp$(-$ke$*$t$)-$exp$(-$ka$*$t$))$;

count$=$count$+1$;

t$=$t$+0\mathrm{.}1$;

end

t$=0\mathrm{.}1$:$0\mathrm{.}1$:$24$; $\%$time values

figure

plot$($t$,$Cp$1,\text{'}$b$-\text{'})\%$plotting Cp vs t values

xlabel$(\text{'}$time $($in hrs$)\text{'})$

ylabel$(\text{'}$Cp$\text{'})$

Answer rating: 100% (QA)

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