The student must use the following case provided and apply most of the commands learned in the previous modules. You should use the command folder that you must be expanding with each module.

Case $($Gilat$,2015)$:

The concentration of a drug in the body $C{p}_p$ can be modeled by the equation:

$Cp=\frac{D_G}{V_d}\frac{k_a}{(k_a-k_e)}(e^{-k_{e}t}-e^{-k_{a}t})$

Where $D_G$ is the dosage administrated $(mg),V_d$ is the volume of distribution $($L$),k_e$ is the absorption rate constant $(h^{-1}),k_a$ is the elimination rate constant $(h^{-1}),$ and $t$ is the time $($h$)$ since the drug was administered. For a certain drug, the following quantities are given: $D_{G}150mg,V_d=50L,k_e=0\mathrm{.}4h^{-1},k_a=1\mathrm{.}6h^{-1}$

Create a program editor that use while$-$loop prints in a single graph the function of sine

a$)$ A single dose is administered at $t=0.$ Calculate and plot $Cp$ vs $t$ for $10$ hours. Hint: to get a smooth graph use $0\mathrm{.}1$ as time interval

b$)$ A fist dose is administered at $t=0,$ and subsequently four more doses are administered at intervals of $4$ hours $($i$.$e$.$ at $4,8,12,$ and $16).$ Calculate and plot $Cp$ vs $t$ for $24$ hours. Hint: use continue command in this case.

c$)$ Build the flowchart that represent the program.