(A) Calculate $$\Delta_r G^\circ$$ of the following reaction
$$A{g^ + }(aq.) + C{l^ - }(aq.) \to AgCl(s)$$
Given :
$$\mathrm{\Delta_r G^\circ(AgCl)\quad-109~kJ/mole}$$
$$\mathrm{\Delta_r G^\circ(Cl^-)\quad-129~kJ/mole}$$
$$\mathrm{\Delta_r G^\circ(Ag^+)\quad-77~kJ/mole}$$
(i) Represent the above reaction in form of a cell.
(ii) Calculate E$$^\circ$$ of the cell.
(iii) Find $${\log _{10}}{K_{sp}}$$ of AgCl.
(B) If $$6.539\times10^{-2}$$ g of metallic Zn (amu = 65.39) was added to 100 mL of saturated solution of AgCl, then calculate $${\log _{10}} = {{[Z{n^{2 + }}]} \over {{{[A{g^ + }]}^2}}}$$. Also find how many moles of Ag will be formed.
Given that :
$$\mathrm{Ag^++e^-\to Ag\quad E^\circ=0.80~V}$$
$$\mathrm{Zn^{2+}+2e^-\to Zn\quad E^\circ=-0.76~V}$$
In2+ + Cu2+ $$\to$$ In3+ + Cu+ at 298 K
given
$$E_{C{u^{2 + }}/C{u^ + }}^o$$ = 0.15 V; $$E_{l{n^{2 + }}/l{n^ + }}^o$$ = -0.40 V; $$E_{l{n^{3 + }}/l{n^ + }}^o$$ = -0.42 V;
Pt | H2 (g) | HCl (aq) | AgCl (s) | Ag (s)
(i) Write the cell reaction.
(ii) Calculate $$\Delta H^o$$ and $$\Delta S^o$$m for the cell reaction by assuming that these quantities remain unchanged in the range 15oC to 35oC.
(iii) Calculate the solubility of AgCl in water at 25oC
Given : The standard reduction potential of the Ag+ (aq) / Ag (s) couple is 0.80 V at 25oC
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