(V/Vmax)= (A.B)/ (KAs . KAB + KAB [A] + KBA [B] + [A][B]) where Vmax= kcat ET
Previously I understood that for an ordered sequential bi bi reaction, the generalized rate law was (V/Vmax)= (A.B)/ (KAs . KAB + KAB [A] + [A][B]) where Vmax= kcat ET
but that in the model was a very complex one and I have no clue how this was derived.
(Vf∗(substratea∗substrateb-productp∗productq/Keq))/█(substratea∗substrateb∗(1+productp/Kip)+Kma∗substrateb+Kmb∗(substratea+Kia)@+Vf/(Vr∗Keq)∗(Kmq∗productp∗(1+substratea/Kia)+productq∗(Kmp∗(1+Kma∗substrateb/(Kia∗Kmb))+productp∗(1+substrateb/Kib))) )
It would be great if some one could just help me out in deriving this complex rate equation from the generalized rate law as it would be a great eye opener for my work.
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V=[Vf.(A/KmA).(B/Kmb)-Vr.(P/Kmp).(Q/Kmq)]/([1+(A/Kma)+ (B/Kmb)+(AB/KmaKmb)+(P/Kmp)+(Q/Kmq)+(PQ/KmpKmq)]
and a haldane relationship without inhibition term by modifying the haldane of Michaelis menten equation where I assumed
Keq= (Vf.Kmp.Kmq)/(Vr.Kma.Kmb)
Further by following the steps suggested by you, I have obtained a rate law as follows for random bi bi mechanism,
V=Vf[A.B-(P.Q)/Keq] /[Kma.Kmb +A.Kmb +B.Kma + A.B+ {Vf/(Vr.Keq)}.{PKmq+QKmp+PQ}] which actually corroborated with the format for generalized rate law for random bi bi mechanism.
Could you please let me know if this rate law and the assumptions sound correct and I could proceed further by feeding this rate equation into the model?
Your inputs are opening great insights for me and it is very helpful. Thank you so much for the valuable inputs.
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