Michaelis Menten Equation (Bi Bi Reaction Theorell-Chance with Products 1 And 2 - Michaelis Menten Model - Steady State Assumption)
type: Item
instance of: mathematical expression
defining formula: v 0 = V 1 V 2 ( c S 1 c S 2 − c P 1 c P 2 K e q ) V 2 K i S 1 K S 2 + V 2 K S 2 c S 1 + V 2 K S 1 c S 2 + V 1 K P 2 K e q c P 1 + V 1 K P 1 K e q c P 2 + V 2 c S 1 c S 2 + V 1 K P 2 K i S 1 K e q c S 1 c P 1 + V 2 K S 1 K i P 2 c S 2 c P 2 + V 1 K e q c P 1 c P 2
in defining formula: K P 1
in defining formula: K P 2
in defining formula: K S 1
in defining formula: K S 2
in defining formula: K e q
in defining formula: K i P 2
in defining formula: K i S 1
in defining formula: V 1
in defining formula: V 2
in defining formula: c P 1
in defining formula: c P 2
in defining formula: c S 1
in defining formula: c S 2
in defining formula: v 0
contains: Equilibrium Constant (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Inhibition Constant Product 2 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Inhibition Constant Substrate 1 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Limiting Reaction Rate Backward (Bi Bi Reaction Theorell-Chance)
contains: Limiting Reaction Rate Forward (Bi Bi Reaction Theorell-Chance)
contains: Michaelis Constant Product 1 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Michaelis Constant Product 2 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Michaelis Constant Substrate 1 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
contains: Michaelis Constant Substrate 2 (Bi Bi Reaction Theorell-Chance - Michaelis Menten Model - Steady State Assumption)
community: MathModDB
MaRDI profile type: MaRDI formula profile
named after: Hugo Theorell
named after: Leonor Michaelis
named after: Maud Menten
description: equation for bi bi reaction with Theorell-Chance mechanism with products 1 and 2 following steady state assumption