The ionic equivalent conductivities of $C_2{O}_4^{2-},K^{+},$ and $N{a}^{+}$ ions are x, y and z S $c{m}^{2}E{q}^{-1}$ respectively. Calculate $A_{eq}^0$ of $(NaOOC-COOK)$.

Q. The ionic equivalent conductivities of $K^{+}$, Al^{3+}, and $S{O}_4^{2-}$ ions are x,y and z $Sc{m}^{2}e{q}^{-1}$, respectively. Calculate ${\Lambda }_m^0$ and ${\Lambda }_{eq}^0$ for $(K_{2}S{O}_4.A{l}_2(S{O}_4{)}_3.24H_{2}O)$ (Potash alum).

Q. If the ionic equivalent conductivities of $K^{+}A{l}^{3+},\text{and}S{O}_4^{2-}$ ions are 4, 4, and 1 $Sc{m}^{2}E{q}^{-1}$ , respectively. Calculate the value of ${\wedge }_{eq}^0$ for Potash alum $(K_{2}S{O}_4.A{l}_2{\left(S{O}_4\right)}_3.24H_{2}O)$

Q. The limiting equivalent conductivity of $NaCl,KCl\text{and}KBr$ are $126.5,150.0$ and $151.5Sc{m}^{2}e{q}^{-1}$, respectively .The limiting equivalent ionic conductivity for $Br$ is $78Sc{m}^{2}e{q}^{-1}$ .The limiting equivalent ionic conductivity for $N{a}^{+}$ ions would be :

Q. At 291 K, the equivalent conductivities at infinite dilution of $N{H}_{4}Cl$, $NaOH$ and $NaCl$ are $129.8$, $217.5$ and $108.9$ S $c{m}^{2}e{q}^{-1}$ respectively. The equivalent conductivity at infinite dilution of $N{H}_{4}OH$ is: