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Fick's First Law of Diffusion deals with diffusive flux. The law postulates that flux goes from high to low areas of concentration with a magnitude that is proportionate to its spatial derivative.

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βˆ™ 9y ago
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βˆ™ 10y ago

Fick's first law is:

J = -D dΦ/dx

(note: I used "d" here instead of the partial differential sign because I couldn't find that in the available fonts)

where

  • J is the "diffusion flux" [(amount of substance) per unit area per unit time], example [mol/(m2s)]. Jmeasures the amount of substance that will flow through a small area during a small time interval.
  • D is the diffusion coefficient or diffusivity in dimensions of [length2/time], example (m2/s).
  • Φ (for ideal mixtures) is the concentration in dimensions of [amount of substance per unit volume], example (mol/m3)
  • x is the position [length], example m (meters)

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        βˆ™ 14y ago

        J = -DA (Delta)c/(Delta)x

        Where

        J=Net rate of diffusion (gms or mols/unit time)

        D = diffision coefficient for the diffusing solute

        A = area of the membrane

        (Delta) c = concentration difference accross the membrane

        (Delta) x = thickness of the membrane

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