
| A | B |
| Weak electrolyte | Weak electrolyte |
| A | B |
| Strong electrolyte | strong electrolyte |
| A | B |
| Weak electrolyte | strong electrolyte |
| A | B |
| Strong electrolyte | Weak electrolyte |
The question involves interpreting the graph of molar conductivity (\(Λ_m\)) versus the square root of concentration (\(C^{1/2}\)) for two electrolytes, A and B. To identify whether they are strong or weak electrolytes, we must understand their molar conductivity behavior:
Based on the graph:
Conclusion: Thus, electrolyte A is a weak electrolyte, and electrolyte B is a strong electrolyte. The correct answer is:
| A | B |
| Weak electrolyte | Strong electrolyte |
Explanation: The graph shows the variation of molar conductivity (\( \Lambda_m \)) with \( C^{1/2} \), the square root of concentration:
Therefore:
Electrolyte A → Weak electrolyte, Electrolyte B → Strong electrolyte.
Final Answer is Option (3).

Consider the above electrochemical cell where a metal electrode (M) is undergoing redox reaction by forming $M^+$ ($M \to M^+ + e^-$). The cation $M^+$ is present in two different concentrations $c_1$ and $c_2$ as shown above. Which of the following statement is correct for generating a positive cell potential?
MX is a sparingly soluble salt that follows the given solubility equilibrium at 298 K.
MX(s) $\rightleftharpoons M^{+(aq) }+ X^{-}(aq)$; $K_{sp} = 10^{-10}$
If the standard reduction potential for $M^{+}(aq) + e^{-} \rightarrow M(s)$ is $(E^{\circ}_{M^{+}/M}) = 0.79$ V, then the value of the standard reduction potential for the metal/metal insoluble salt electrode $E^{\circ}_{X^{-}/MX(s)/M}$ is ____________ mV. (nearest integer)
[Given : $\frac{2.303 RT}{F} = 0.059$ V]


Identify the correct truth table of the given logic circuit. 
The given circuit works as: 