Concept:
A lag compensator is widely used in control systems to improve steady-state accuracy.
Lag networks are generally implemented using:
\[
R \text{ and } C
\]
components.
The lag compensator introduces:
• high attenuation at high frequencies,
• improved steady-state performance,
• increased low-frequency gain.
In practical electronic circuits, lag compensation is usually realized using resistor-capacitor (\(RC\)) networks.
Step 1: Understanding lag compensation.
A lag compensator has a transfer function of the form:
\[
G_c(s)=\frac{1+sT}{1+s\beta T}
\]
where:
\[
\beta>1
\]
This arrangement produces phase lag and improves steady-state characteristics.
Step 2: Identifying the circuit elements used.
In practical implementation:
• resistors provide gain control,
• capacitors provide phase shifting.
Thus lag networks are normally constructed using:
\[
R \text{ and } C \text{ elements}
\]
Step 3: Checking each statement carefully.
• \(A\): \(R,L,C\) elements \(\rightarrow\) Not normally used for lag network
• \(B\): \(R\) and \(L\) elements \(\rightarrow\) Incorrect
• \(C\): \(R\) and \(C\) elements \(\rightarrow\) Correct
• \(D\): \(R\) only \(\rightarrow\) Incorrect
• \(E\): \(L\) only \(\rightarrow\) Incorrect
Step 4: Selecting the appropriate option.
Only statement \(C\) is correct.
Hence:
\[
\boxed{(1)\; C\text{ only}}
\]