Michaelis Menten Equation (Bi Bi Reaction Ordered with Products 1 and 2 - Steady State Assumption) (Q6674502)

equation for bi bi reaction with ordered mechanism and products 1 and 2 following steady state assumption

Language	Label	Description	Also known as
English	Michaelis Menten Equation (Bi Bi Reaction Ordered with Products 1 and 2 - Steady State Assumption)	equation for bi bi reaction with ordered mechanism and products 1 and 2 following steady state assumption

Statements

instance of

mathematical expression

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nonlinear expression

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deterministic expression

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static expression

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in defining formula

K_{P_{1}}

symbol represents

Michaelis Constant Product 1 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{P_{2}}

symbol represents

Michaelis Constant Product 2 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{S_{1}}

symbol represents

Michaelis Constant Substrate 1 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{S_{2}}

symbol represents

Michaelis Constant Substrate 2 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{e q}

symbol represents

Equilibrium Constant (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{i P_{1}}

symbol represents

Inhibition Constant Product 1 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{i P_{2}}

symbol represents

Inhibition Constant Product 2 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{i S_{1}}

symbol represents

Inhibition Constant Substrate 1 (Bi Bi Reaction Ordered - Steady State Assumption)

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K_{i S_{2}}

symbol represents

Inhibition Constant Substrate 2 (Bi Bi Reaction Ordered - Steady State Assumption)

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V_{m a x, b}

symbol represents

Limiting Reaction Rate (Bi Bi Reaction Ordered Mechanism - Backward)

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V_{m a x, f}

symbol represents

Limiting Reaction Rate (Bi Bi Reaction Ordered Mechanism - Forward)

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c_{P_{1}}

symbol represents

Product Concentration

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c_{P_{2}}

symbol represents

Product Concentration

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c_{S_{1}}

symbol represents

Substrate Concentration

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c_{S_{2}}

symbol represents

Substrate Concentration

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v_{0}

symbol represents

Initial Reaction Rate

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community

MathModDB

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MaRDI profile type

MaRDI formula profile

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defining formula

v_{0} = \frac{V_{m a x, f} V_{m a x, b} (c_{S_{1}} c_{S_{2}} - \frac{c_{P_{1}} c_{P_{2}}}{K_{e q}})}{V_{m a x, b} K_{i S_{1}} K_{S_{2}} + V_{m a x, b} K_{S_{2}} c_{S_{1}} + V_{m a x, b} K_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{e q}} c_{P_{2}} + \frac{V_{m a x, f} K_{P_{2}}}{K_{e q}} c_{P_{1}} + V_{m a x, b} c_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{i S_{1}} K_{e q}} c_{S_{1}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{e q}} c_{P_{1}} c_{P_{2}} + \frac{V_{m a x, b} K_{S_{1}}}{K_{i P_{1}}} c_{S_{1}} c_{P_{1}} + \frac{V_{m a x, b}}{K_{i P_{2}}} c_{S_{1}} c_{S_{2}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{i S_{2}} K_{e q}} c_{S_{2}} c_{P_{1}} c_{P_{2}}}

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named after

Leonor Michaelis

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Maud Menten

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Sitelinks

Mathematics(1 entry)

mardi Formula:6674502