Concept:
Salinity of irrigation water is commonly measured using:
• Electrical conductivity (EC)
• Total dissolved salts
• Ionic concentration
Since dissolved salts conduct electricity, electrical conductivity becomes a convenient measure of salinity.
Common conductivity units include:
• mho
• Siemens (S)
• millimhos/cm
• deciSiemens/m
• micromhos/cm
Several unit conversion relationships are used in irrigation engineering.
Step 1: Analyzing Statement A.
Statement A says:
\[
1\ \text{mhos/m} = 1\ \text{Siemens/m}
\]
This statement is correct because:
\[
\boxed{
1\ \text{mho} = 1\ \text{Siemens}
}
\]
The term mho is the older name for electrical conductance, while Siemens is the SI unit.
Therefore:
\[
\boxed{
1\ \text{mho/m} = 1\ \text{S/m}
}
\]
Hence:
\[
\boxed{\text{Statement A is correct}}
\]
Step 2: Analyzing Statement B.
Statement B says:
\[
1\ \text{millimhos/cm} = 1\ \text{deciSiemens/m}
\]
This is a standard conductivity conversion relation.
Because:
\[
\boxed{
1\ \text{mmhos/cm} = 1\ \text{dS/m}
}
\]
Hence:
\[
\boxed{\text{Statement B is correct}}
\]
Step 3: Analyzing Statement C.
Statement C says:
\[
1\ EC \times 10^{-3} = 1\ \text{millimhos/cm}
\]
This statement is incorrect.
The relation is not properly expressed dimensionally.
Standard relationships involve:
\[
1\ \text{dS/m} = 1\ \text{mmhos/cm}
\]
Thus Statement C is not a valid standard conversion.
Hence:
\[
\boxed{\text{Statement C is incorrect}}
\]
Step 4: Analyzing Statement D.
Statement D says:
\[
1\ EC \times 10^{-6} = 1\ \text{micromhos/cm}
\]
This corresponds to the conversion involving micromhos and conductivity scaling.
Since:
\[
\boxed{
1\ \mu\text{mho/cm}
}
\]
represents micro-level conductivity units, the statement is accepted as correct in irrigation engineering unit conversions.
Hence:
\[
\boxed{\text{Statement D is correct}}
\]
Step 5: Analyzing Statement E.
Statement E says:
\[
\text{meq/l} = 10 \times EC \times 10^3
\]
This expression is incorrect.
There is no universal direct relation of this form between:
• meq/l
• electrical conductivity
because conversion depends on ionic composition.
Hence:
\[
\boxed{\text{Statement E is incorrect}}
\]
Step 6: Identifying correct statements.
Correct statements are:
\[
A,\; B,\; D
\]
Incorrect statements are:
\[
C,\; E
\]
Thus the correct option becomes:
\[
\boxed{
(C)\ A,\; B,\; D\ Only
}
\]
Final Conclusion:
The correct salinity measurement relations are:
\[
\boxed{
A,\; B,\; D
}
\]
Hence the correct answer is:
\[
\boxed{
(C)\ A,\; B,\; D\ Only
}
\]