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Potentiometric Methods

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At the a - m' or b - m' interface there exists an adsorption equilibrium ... Ememb=Ebm' Em'm Em'm Em'a ... Solve these two equations for K and [M] ... – PowerPoint PPT presentation

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Title: Potentiometric Methods


1
  • Potentiometric Methods
  • Theory of membrane electrodes
  • It can be shown that if a single ion carries
    charge across a selectively permeable membrane
  • And if ai is constant in, say, the b phase
  • This response function is the same as the Nernst
    equation and expect a Nernstian response of
    Emembrane va. Ln ai
  • The source of the potential is very much like
    that of a liquid junction potential
  • Electrode selectivity depends on the extent to
    which charge transport can be dominated by a
    single ionic species
  • In real devices things are more complicated
  • Perfect selectivity is rarely achieved which may
    not be necessary

2
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Glass electrodes
  • Glass membrane sealed to the end of another
    material
  • 100 - 500 mm thick
  • Inside the bulb is a Ag/AgCl electrode
  • Cell AgAgCl(sat.), HCl(0.1M)
    KCl(sat.), Hg2Cl2Hg
  • internal ref
    external ref
  • glass electrode
    (const. E)

Glass Memb.
Test Soln
  • Cross section of membrane system
  • Charge transport in dry glass is Na or other
    alkali metal ion
  • The hydrated layers consist of a silicate
    polymer that has an affinity for a particular
    ion or ions
  • Serve as an ion exchanger
  • Produce a charge separation as is in a liquid
    junction

3
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Glass electrodes
  • At the a - m or b - m interface there exists an
    adsorption equilibrium
  • At the m - m, m - m, similar kinds of
    equilibria involving Na
  • The total potential across the membrane is
  • EmembEbm Emm Emm Ema
  • Ebm and Ema result from a selective charge
    exchange across the respective interfaces
  • For H, the Donnan equilibrium occurs HGl
    H Gl
  • Resulting in the Donnan boundary potential
  • Eisenman has shown

4
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Glass electrodes

5
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Glass electrodes
  • Emembrane is responsive to both H and Na
  • If is small, the response is
    only to H
  • Other types of electrodes
  • Cations
  • If the electrode is connected to the negative
    terminal of the voltmeter, one observes an
    increase in Ecell with pM

6
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Other types of electrodes
  • Anions
  • Inherent error in potentiometric measurements of
    activity
  • Assume K is constant from the analytical
    solutions to the analytical solutions
  • But this is not true as the electrolyte
    concentration not the same
  • Junction potentials contained in K change because
    of changes in electrolyte concentrations
  • Ecell Ethermo ELJ EIR
  • The uncertainty in Ecell is at least ? 0.001 V

7
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Inherent error in potentiometric measurements of
    activity
  • Example for a solution whose pH is 4.00,
    H1.00 x 10-4
  • 4Zi 0.04 so H could be 1.04 x 10-4 or pH
    3.98 or
  • H could be 0.96 x 10-4
    or pH 1.02
  • Thus the pH is in the range of 4.00 ? 0.02 this
    uncertainty cannot be
    eliminated

8
  • Potentiometric Methods
  • Theory of membrane electrodes
  • Other errors associated with glass electrodes
  • Alkaline error at pH gt 9 or 10, glasses become
    sensitive to Na
  • Must take into account
  • This is given as a nomograph in the box with the
    electrode
  • The result is a negative error in pH the pH is
    less than measured
  • Acid error at very low pH (around 0 or 1, or
    less) a positive error is observe
  • The origin of this error is not understood
  • ISEs measure activity, not concentration
  • Since activity coefficients change with ionic
    strength, this must be taken into account
  • Standard Additions method (for cations)
  • Solve these two equations for K and M
  • Titration curves see Skoog, West and Holler for
    an example including how to calculate the
    discrete 1st and 2nd derivative curves
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