CUET PG PYQs for Transfer Function From Block Diagram Representation with Solutions: Practice CUET PG Previous Year Questions

Content Writer | Journalism Graduate | Updated 3+ months ago

Transfer Function From Block Diagram Representation is an important topic in the Signals and Systems section in CUET PG exam. Practising this topic will increase your score overall and make your conceptual grip on CUET PG exam stronger.

This article gives you a full set of CUET PG PYQs for Transfer Function From Block Diagram Representation with explanations for effective preparation. Practice of CUET PG Signals and Systems PYQs including Transfer Function From Block Diagram Representation questions regularly will improve accuracy, speed, and confidence in the CUET PG 2026 exam.

CUET PG PYQs for Transfer Function From Block Diagram Representation with Solutions

1.
The transfer function of two compensators is given as $C_1= \frac{s+30}{ 30(s+1)}$ and$ C_2= \frac{30(1+s)}{ (30+s) }$ The correct statement is
- $C_1$ is a lead compensator and $C_2$ is a lag compensator
- $C_1$ is a lag compensator and $C_2$ is a lead compensator
- $C_1$ and $C_2$ both are lead compensator
- $C_1$ and $C_2$ both are lag compensator
View Solution
2.
$H(s) = \frac1{ s^3+ As^2+Bs +5 } $ is the transfer function of a system. The system is stable for constraints
- A<0 and AB<5
- A>0 and AB<5
- A>0 and AB>5
- A<0 and AB>5
View Solution
3.
The overall transfer function for the block diagram shown in figure is
- $ \frac{1+G_1^2}2 $
- $ \frac{1}2 (1+\frac{1}{G_1^2})$
- $ \frac{G_1^2}2$
- 1
View Solution
4.
C(s) The noise transfer function $\frac{C(s)}{ N(S)}| _{R(S)=0} $of the given system is
- $\frac{G_2}{1+G_2H_1+G_1G_2H_2 } $
- $\frac{G_1}{1+G_2H_1+G_1G_2H_2 } $
- $\frac{G_2}{1-G_1H_2-G_1G_2H_2 } $
- $\frac{G_1}{1-G_1H_2-G_1G_2H_2 } $
View Solution

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CUET PG PYQs for Transfer Function From Block Diagram Representation with Solutions

1.The transfer function of two compensators is given as \(C_1= \frac{s+30}{ 30(s+1)}\) and\( C_2= \frac{30(1+s)}{ (30+s) }\) The correct statement is

2.$H(s) = \frac1{ s^3+ As^2+Bs +5 } $ is the transfer function of a system. The system is stable for constraints

3.The overall transfer function for the block diagram shown in figure is

4.C(s) The noise transfer function $\frac{C(s)}{ N(S)}| _{R(S)=0} $of the given system is

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1.
The transfer function of two compensators is given as \(C_1= \frac{s+30}{ 30(s+1)}\) and\( C_2= \frac{30(1+s)}{ (30+s) }\) The correct statement is

2.
$H(s) = \frac1{ s^3+ As^2+Bs +5 } $ is the transfer function of a system. The system is stable for constraints

3.
The overall transfer function for the block diagram shown in figure is

4.
C(s) The noise transfer function $\frac{C(s)}{ N(S)}| _{R(S)=0} $of the given system is