Electrochemistry
Define the following terms: (i) Fuel cell (ii) Limiting molar conductivity $$\left( { \bigwedge }^{ o }m \right) $$
Conductivity of 0.00241 M acetic acid is $$7.896 \times 10^{-5} S \, cm^{-1}$$. Calculate its molar conductivity. If $$\lambda^o_m$$ for acetic acid is $$390.5 S \, cm^2 \, mol^{-1}$$., what is its degree of dissociation ?
Given:-
Concentration $$\longrightarrow 0.00241M$$
Conductivity (K)= $$7.896\times 10^{-5}S cm^{-1}$$
$$\wedge_m= \cfrac {K}{C}\times 1000$$
$$=\cfrac {7.896}{0.00241}\times 10^{-5}$$
$$\Rightarrow \wedge_m= 0.03276 S cm^{-2} mol^{-1}$$
$$\Rightarrow \wedge^o_m= 390.5 S cm^2 mol^{-1}$$
$$\alpha= \cfrac {\wedge_m}{\wedge^o_m}=\cfrac {0.03276}{390.5}$$
$$\alpha= 8.389\times 10^{-5}$$ .
Define the following terms: (i) Fuel cell (ii) Limiting molar conductivity $$\left( { \bigwedge }^{ o }m \right) $$
Equivalent conductance of NaCI, HCI and $$CH_{3}COONa$$ at infinite dilution are 126.45, 425.16 and $$91 ohm^{-1}cm^{2}$$4 respectively. What would be the equivalent conductance of $$CH_{3}COOH$$ at infinite dilution?
Answer the following questions : Define limiting molar conductivity . Why conductivity of an electrolyte solution decreases with decrease in concentration ?
The following curve is obtained when molar conductivity $$ ( \Lambda_m) $$ is plotted against the square root of concentration $$ c^{1/2} $$ for two electrolytes A and B. As seen from the graph , the value of limiting molar conductivity $$ (\Lambda^{\circ}_{m}) $$ for electrolyte B cannot be obtained graphically . How can this value be obtained ?