MCQ
$ \wedge _{{\rm{AgCl}}}^\infty $ can be obtained
- Aby extraplotation of the graph $ \wedge $ and $\sqrt C $ to zero concentration
- ✓by known values of ${ \wedge ^\infty }$ of $AgNO_3, HCl$ and $HNO_3$
- Cboth $(A)$ and $(B)$
- DNone of these
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$Cu(s) + 2Ag^+(aq) \to Cu^{2+}(aq) + 2Ag(s)$
$E^o = 0.46\,V$ at $298\,K$ is approximately

$2CHI_3 + 6Ag \to 6AgI(s) + C_2H_2(g)$
| List $-I$ | List $-II$ |
| $A$ $XeF_4$ | $1.$ Pyramidal |
| $B$ $XeF_6$ | $2.$ $T-$ shape |
| $C$ $XeO_3$ | $3.$ Distorted octahedral |
| $D$ $XeOF_2$ | $4.$ Square planar |