Concept:
Equivalent weight is:
\[
\text{Equivalent weight}=\frac{\text{Molecular weight}}{n\text{-factor}}
\]
Step 1: For sulphuric acid:
\[
H_2SO_4
\]
Molecular weight:
\[
2+32+64=98
\]
\(n=2\), so:
\[
\text{Eq. wt.}=\frac{98}{2}=49
\]
Step 2: For sodium carbonate:
\[
Na_2CO_3
\]
Molecular weight:
\[
46+12+48=106
\]
\(n=2\), so:
\[
\text{Eq. wt.}=\frac{106}{2}=53
\]
Step 3: For sodium sulphate:
\[
Na_2SO_4
\]
Molecular weight:
\[
46+32+64=142
\]
\(n=2\), so:
\[
\text{Eq. wt.}=\frac{142}{2}=71
\]
Step 4: For calcium carbonate:
\[
CaCO_3
\]
Molecular weight:
\[
40+12+48=100
\]
\(n=2\), so:
\[
\text{Eq. wt.}=\frac{100}{2}=50
\]
Step 5: Highest equivalent weight is:
\[
71
\]
Therefore,
\[
\boxed{\text{Sodium sulphate}}
\]