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                                Voltaic Cells in Electrochemistry and Surface Chemistry of Liquids
                                potentials  at the two liquids  are  different,  the Volta electric field exists  in
                                the  gap  between  them.= The  droplets  carry  away  the charge  on  the jet,  so
                                that  there  must  be  a  continuous  flow  of  charge  into  the  jet.= If  this  is
                                connected,  via  suitable  reference  electrodes,  to  a  high-impedance  elec-
                                trometering  system,  as in the ionizing method,  and the liquid surrounding
                                the jet  is  connected  to  a potentiometer,  a condition  may  be established in
                                which  the  outer  potential  of the jet  equals  that  of the  surrounding  liquid.
                                The  continuous  renewing  of the  surface,  which  is  the  principal  virtue  of
                                the jet  method,  renders  the  method  particularly  suitable  for  solutions  that
                                do  not  contain  spread  monolayers.= Kamien `i  has  indicated  that  the
                                dynamic  jet  method  is  reproducible,  the  purity  of  a  free-flowing  surface
                                is  ensured,  no  ionization  occurs,  and  consequently  the  method  is  easy  to
                                handle. The possibilityof calculating the dynamic changes of χ W  from
                                     49
                                the droplets’ diameter has been also suggested. 50
                                    Experimental  systems using  a dynamic condenser in which the inves-
                                tigated  solution  is  flowing  horizontally  or  vertically  have  also  been
                                designed. 51


                                    V.  VOLTA POTENTIAL OF THE METAL/SOLUTION
                                                       INTERFACð
                                The Volta potential at the metal/solution interface [Fig. 2, Eqs.=(3) and (4)]
                                may  be  described  by  the  equation
                                               ∆ Ψ=g (ion)+δ  M (S) –  δ  M
                                                     M
                                                M
                                                     S
                                                S
                                                                    (S)
                                                                                        (6)
                                where δ  M  and δ  (M)  are the modifications relative to those at the surfaces
                                               S
                                       (S)
                                of the separate phases and are caused bytheir physical contact and the
                                creation  of  an  interface. 1,13,22,23   Such  voltaic  measurements  also  include
                                                      M
                                the zero charge potential [g (ion) = 0], for which the Volta potential is
                                                      S
                                equal to
                                                     (∆ S Ψ) =δ  M  –δ  S
                                                       M
                                                          0    0   0                    (7)
                                Only  this  equation  has  been  used  in  practice.= For  a  mercury/water  inter -
                                                                         52
                                         H g
                                face, the (∆ W Ψ)0 is equal to -0.25 V2,23 or -0.22 V. Its components [Eq.
                                (7)] have been estimated to be -0.30 V and -0.05 V, respectively. 2,23
                                They show that in the presence of water, the electrons cannot expand freely
                                as  in  a gas,  but are pushed into mercury,  and that the interaction  of water
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