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Is 2 ZiFDf grad c,

(continued)

(2.5.28)

1/1/23 Down 1/1/24 Down 1/1/25 Down 1/1/26 Down 1/1/27 Down 1/1/28 Down 1/1/29 Down 1/1/30 Down *A:AIRP_R01#

The first of these is the ohmic potential gradient, characteristic for charge transfer in an arbitrary medium. It is formed only when an electric current passes through the medium. The second expression is that for the diffusion potential gradient, formed when various charged species in the electrolyte have different mobilities. If their mobilities were identical, the diffusion electric potential would not be formed. In contrast to the ohmic electric potential, the diffusion electric potential does not depend directly on the passage of electric current through the electrolyte (it does not disappear in the absence of current flow). 2.5.3 The diffusion potential and the liquid junction potential

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If all the changes taking place in the system occur along the direction of the x axis, then Eqs (2.5.28), (2.4.2), and (2.4.11) yield a relationship for

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Another point to note is that one of the interfaces is a system interface. The IP address of the system interface will be used as the OSPF router ID unless a different OSPF router ID is explicitly configured. You determine the OSPF router ID using the show router ospf status command as shown in Listing 9.3. notice that the router ID is the same as the system interface, indicating that a specific OSPF router ID has not been configured.

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(2.5.29)

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(continued)

The electric potential difference between two points (2 and 1) in the electrolyte during diffusion is thus given by the equation

(2.5.30)

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where the integration limits refer to the solution composition at points 1 and 2. In general the value of A$diff is influenced by the way in which the c/s and ff-'s depend on x. The transport number for a dilute solution is not a function of the concentration only in the case of a single binary salt (see Eqs 2.4.12), so that in this case the diffusion potential is given by the equation A0diff = z+-(z+-z.)t+RT c(l) In (2.5.31)

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