$C(t)=C_0{e}^{-kt}$

In MATLAB:

Ligands $($compounds that bind to specific molecules; for example, drugs, neurotransmitters, and hormones$)$ coming off of receptors obey exponential decay kinetics. Imagine receptors with ligands bound at an initial concentration $C_0=1uM($micromolar or ${10}^{-6}M)$ dissociating with a rate constant $k=1s^{-1}.$ Using MATLAB, plot $C(t)$ vs$.t$ from $0$ to $10$ seconds for this situation.

First, make a time vector from $t=0$ to $t=10s,$ with time steps of $0\mathrm{.}1s.$ Then use this time vector to define a concentration vector using the above equation. Use these two vectors to plot concentration as a function of time. Add $x-$ and $y-$axis labels $($be sure to include units!$)$ and add a title that includes your name and the due date. If you get stuck on any step, try googling your problem to get an idea of what command to use and what the appropriate syntax is$.$ Don't overthink it$!$ The whole code should be $5-10$ lines. We require each line of code to have a comment! This will help you understand what each code line does and help whoever is grading your code realize what you are trying to accomplish.