Nernst Membrane Potential

Compute the Nernst equilibrium potential at 37 degrees Celsius in millivolts: EMV = (61.5 / z) x log10(outsideConcentration / insideConcentration), signed positive for outward cation gradient driving force.

Description

Compute the Nernst equilibrium potential at 37 degrees Celsius in millivolts: EMV = (61.5 / z) x log10(outsideConcentration / insideConcentration), signed positive for outward cation gradient driving force.

Nernst Membrane Potential is a focused biology tool that compute the Nernst equilibrium potential at 37 degrees Celsius in millivolts: EMV = (61.5 / z) x log10(outsideConcentration / insideConcentration), signed positive for outward cation gradient driving force. It calculates locally from the values you enter and exposes the result without changing the source observations.1

When to use Nernst Membrane Potential

Use Nernst Membrane Potential when you need to compute the Nernst equilibrium potential at 37 degrees Celsius in millivolts: EMV = (61.5 / z) x log10(outsideConcentration / insideConcentration), signed positive for outward cation gradient driving force. Enter Ion valence, Outside concentration, and Inside concentration using the definitions and units below so the result can be reproduced.

Ion valence
Ion charge magnitude, an integer from 1 to 3.
Outside concentration
Extracellular concentration in mmol/L; must be greater than zero.
Inside concentration
Intracellular concentration in mmol/L; must be greater than zero.

How Nernst Membrane Potential calculates the result

The published tool contract uses this rule: Compute the Nernst equilibrium potential at 37 degrees Celsius in millivolts: EMV = (61.5 / z) x log10(outsideConcentration / insideConcentration), signed positive for outward cation gradient driving force.

Membrane potential
Signed equilibrium potential in millivolts.

Limitations of Nernst Membrane Potential

A ratio or percentage can conceal the scale of its numerator and denominator and becomes sensitive to measurement error when the denominator is small. Ion valence must remain between 1 and 3.

Alternative or Complementary measurements

Retain the original Ion valence, Outside concentration, and Inside concentration values and their units alongside the result. Goldman Equation is useful when you instead need to compute the Goldman-Hodgkin-Katz steady-state membrane potential at 37 degrees Celsius with the z=+1 cation form for potassium and sodium and inverted terms for chloride: VM = 61.5 x log10((pK x KOut + pNa x NaOut + pCl x ClIn) / (pK x KIn + pNa x NaIn + pCl x ClOut)) mV. Donnan Potential provides another view by helping you compute the equilibrium potential at 25 °C from the inside-to-outside concentration ratio. The base-10 Nernst factor is 59.16 mV per tenfold concentration gradient and is divided by ion valence.

References

  1. Membrane potential — Wikipedia contributors

Similar or alternative tools

  • Goldman Equation

    Compute the Goldman-Hodgkin-Katz steady-state membrane potential at 37 degrees Celsius with the z=+1 cation form for potassium and sodium and inverted terms for chloride: VM = 61.5 x log10((pK x KOut + pNa x NaOut + pCl x ClIn) / (pK x KIn + pNa x NaIn + pCl x ClOut)) mV.

  • Donnan Potential

    Compute the equilibrium potential at 25 °C from the inside-to-outside concentration ratio. The base-10 Nernst factor is 59.16 mV per tenfold concentration gradient and is divided by ion valence.

  • MSI Percent

    Compute membrane stability as one minus the ratio of initial to boiled conductivity times 100, requiring a positive boiled conductivity and an initial conductivity that does not exceed it.

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