Henry's law
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In chemistry, Henry's law is one of the gas laws. It states that, at a constant temperature, the amount of a given gas dissolved in a given type and volume of liquid is directly proportional to the partial pressure of that gas in equilibrium with that liquid.
A formula for Henry's Law is:
- <math>\ e^P = e^{kC} </math>
where:
- P = the partial pressure of the gaseous solute above the solution
- C = the concentration of the dissolved gas in mol/L
- k = the Henry's Law constant, which has units such as J/mol,L·atm/mol or Pa·m^3/mol.
Taking the natural logarithm of the formula, gives us the more commonly used formula:
- <math>\ P = kC </math>
This version is used to showcase the effectiveness of the law for dilute solutions of gases that don't react with the solvent. Some values for k include:
- O2 : 4.34×104 L·atm/mol
- CO2 : 1.64×103 L·atm/mol
- H2 : 7.04×104 L·atm/mol
when these gases are dissolved in water at 299 kelvins. Note that the solubility coefficient varies with solvent and temperature.
Henry's law in geophysics
A version of Henry's law applies to the solubility of a noble gas in contact with silicate melt. One equation used is
- <math>
\rho_m/\rho_g=e^{-\beta(\mu_{{\rm ex},m}-\mu_{{\rm ex},g})}</math>
where:
- subscripts m = melt
- subscript g = gas phase
- <math>\rho</math> = the number densities of the solute gas in the melt and gas phase
- <math>\beta=1/k_BT</math> an inverse temperature scale
- <math>k_B</math> = the Boltzmann constant
- <math>\mu_{{\rm ex},m}</math> and <math>\mu_{{\rm ex},g}</math> = the excess chemical potential of the solute in the two phases.
See also
- Raoult's law
- Dalton's law
- Like-A-Fish - Israeli company applying Henry's law to extract air from water
External links
- New 'no air tanks' diving system, based on Henry's law - An article with flash presentationde:Henry-Gesetz
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