1. The problem statement, all variables and given/known data
The Michaelis-Menten model describes the kinetics of enzyme mediated reactions:
dS/ dt =− vm (S/( ks +S ) )
where S = substrate concentration (moles/L), vm = maximum uptake rate (moles/L/d), and
ks = the half-saturation constant, which is the substrate level at which uptake is half of the maximum [moles/L]. If the initial substrate level at t =0 is S0, this differential equation can be solved for S = S0 −vmt +ks ln(S0/S)
Develop an M-file to generate a plot of S versus t for the case where S0 =8 moles/L, vm =0.7 moles/L/d, and ks =2.5 moles/L.
2. Relevant equations
i get it from applied numerical methods chapter 5 number 11
3. The attempt at a solution
i did see what M file is, but i dont know where to start
or to be precise i dont know what to write
any1 willing to help me step by step?
The Michaelis-Menten model describes the kinetics of enzyme mediated reactions:
dS/ dt =− vm (S/( ks +S ) )
where S = substrate concentration (moles/L), vm = maximum uptake rate (moles/L/d), and
ks = the half-saturation constant, which is the substrate level at which uptake is half of the maximum [moles/L]. If the initial substrate level at t =0 is S0, this differential equation can be solved for S = S0 −vmt +ks ln(S0/S)
Develop an M-file to generate a plot of S versus t for the case where S0 =8 moles/L, vm =0.7 moles/L/d, and ks =2.5 moles/L.
2. Relevant equations
i get it from applied numerical methods chapter 5 number 11
3. The attempt at a solution
i did see what M file is, but i dont know where to start
or to be precise i dont know what to write
any1 willing to help me step by step?
0 commentaires:
Enregistrer un commentaire