Following figure shows dependence of molar conductance of two electrolytes on concentration. Λo m is the limiting molar conductivity. The number of incorrect statement(s) from the following is ________ 
(A) \(\Lambda \text{o m}\) for electrolyte A is obtained by extrapolation.
(B) For electrolyte B, \(\Lambda \text{m}\) vs \(\sqrt c\) graph is a straight line with intercept equal to o \(\Lambda \text{m}\)
(C) At infinite dilution, the value of degree of dissociation approaches zero for electrolyte B.
(D) Λo m for any electrolyte A or B can be calculated using \(\lambda0\) for individual ions.
For molar conductance:
Strong electrolytes show a linear dependence of \(\Lambda_m\) on \(\sqrt{C}\), with gradual decreases at higher concentrations.
Weak electrolytes exhibit non-linear dependence due to incomplete ionization, with \(\Lambda_m\) leveling off as concentration increases.
The figure shows the dependence of molar conductance (Λ_m) on the square root of concentration (√c) for two electrolytes A and B:
Number of incorrect statements = 2.
This result lies within the specified range (2, 2).
Rods $x$ and $y$ of equal dimensions but of different materials are joined as shown in figure. Temperatures of end points $A$ and $F$ are maintained at $100^\circ$C and $40^\circ$C respectively. Given the thermal conductivity of rod $x$ is three times of that of rod $y$, the temperature at junction points $B$ and $E$ are (close to): 
Given below are two statements:
Statement I: Mohr's salt is composed of only three types of ions—ferrous, ammonium, and sulphate.
Statement II: If the molar conductance at infinite dilution of ferrous, ammonium, and sulphate ions are $ x_1 $, $ x_2 $, and $ x_3 $ $ \text{S cm}^2 \, \text{mol}^{-1} $, respectively, then the molar conductance for Mohr's salt solution at infinite dilution would be given by $ x_1 + x_2 + 2x_3 $.