Step 1: Problem with weak electrolytes.
HF is a weak acid and therefore a weak electrolyte.
Weak electrolytes do not ionize completely, hence their equivalent conductance does not show a linear relation with \(\sqrt{c}\).
So direct extrapolation to infinite dilution is not accurate.
Step 2: Use Kohlrausch’s law of independent migration of ions.
At infinite dilution:
\[
\Lambda^0(\text{HF}) = \lambda^0(H^+) + \lambda^0(F^-)
\]
Step 3: Obtain ionic conductances indirectly.
We can obtain \(\lambda^0(F^-)\) and \(\lambda^0(H^+)\) by using strong electrolytes:
\[
\Lambda^0(\text{NaF}) = \lambda^0(Na^+) + \lambda^0(F^-)
\]
\[
\Lambda^0(\text{HCl}) = \lambda^0(H^+) + \lambda^0(Cl^-)
\]
\[
\Lambda^0(\text{NaCl}) = \lambda^0(Na^+) + \lambda^0(Cl^-)
\]
Step 4: Combine these equations.
\[
\Lambda^0(\text{HF}) = \Lambda^0(\text{NaF}) + \Lambda^0(\text{HCl}) - \Lambda^0(\text{NaCl})
\]
Thus, measurements on NaF, NaCl and HCl best determine \(\Lambda^0\) of HF.
Final Answer:
\[
\boxed{\text{can best be determined from measurements on dilute solutions of NaF, NaCl and HCl}}
\]