GATE ECE 2005 | Two Port Networks Question 25 | Network Theory | GATE ECE - ExamSIDE.com

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1

GATE ECE 2005

MCQ (Single Correct Answer)

+2

-0.6

The h parameters of the circuit shown in Fig. are GATE ECE 2005 Network Theory - Two Port Networks Question 23 English

GATE ECE 2005 Network Theory - Two Port Networks Question 23 English

A

$$\,\left[ {\matrix{ {0.1} & {0.1} \cr { - \,0.1} & {0.3} \cr } } \right]$$

B

$$\,\left[ {\matrix{ {10} & {-1} \cr { \,1} & {0.05} \cr } } \right]$$

C

$$\left[ {\matrix{ {30} & {20} \cr {20} & {20} \cr } } \right]$$

D

$$\left[ {\matrix{ {10} & {1} \cr {-1} & {0.05} \cr } } \right]$$

2

GATE ECE 2004

MCQ (Single Correct Answer)

+2

-0.6

For the lattice circuit shown in Fig., $${Z_a} = j\,2\,\Omega \,\,and\,\,{Z_b} = \,\,2\Omega $$. The values of the open circuit impedance parameters
$$Z\,\left[ {\matrix{ {{Z_{11}}} & {{Z_{12}}} \cr {{Z_{21}}} & {{Z_{22}}} \cr } } \right]\,$$ are GATE ECE 2004 Network Theory - Two Port Networks Question 25 English

GATE ECE 2004 Network Theory - Two Port Networks Question 25 English

A

$$\,\left[ {\matrix{ {1 - j} & {1 + j} \cr {1 + j} & {1 + j} \cr } } \right]$$

B

$$\,\left[ {\matrix{ {1 - j} & {1 + j} \cr {-1 + j} & {1 - j} \cr } } \right]$$

C

$$\,\left[ {\matrix{ {1 + j} & {1 + j} \cr {1 - j} & {1 - j} \cr } } \right]$$

D

$$\,\left[ {\matrix{ {1 + j} & {1 + j} \cr {-1 + j} & {1 + j} \cr } } \right]$$

3

GATE ECE 2004

MCQ (Single Correct Answer)

+2

-0.6

For the circuit shown in Figure, the initial conditions are zeros. Its transfer function $$H(s) = {{{V_c}\,(s)} \over {{V_i}\,(s)}}$$ is GATE ECE 2004 Network Theory - Two Port Networks Question 24 English

GATE ECE 2004 Network Theory - Two Port Networks Question 24 English

A

$${1 \over {{s^2}\, + \,{{10}^6}\,s\, + \,{{10}^6}}}$$

B

$${{{{10}^6}} \over {{s^2}\, + \,{{10}^3}\,s\, + \,{{10}^6}}}$$

C

$${{{{10}^3}} \over {{s^2}\, + \,{{10}^3}\,s\, + \,{{10}^6}}}$$

D

$${{{{10}^6}} \over {{s^2}\, + \,{{10}^6}\,s\, + \,{{10}^6}}}$$

4

GATE ECE 2003

MCQ (Single Correct Answer)

+2

-0.6

The impedance parameters Z₁₁ and Z₁₂ of the two-port network in figure are GATE ECE 2003 Network Theory - Two Port Networks Question 45 English

GATE ECE 2003 Network Theory - Two Port Networks Question 45 English

A

Z₁₁ = 2.75Ω and Z₁₂ =0.25Ω

B

Z₁₁ = 3Ω and Z₁₂ =0.5Ω

C

Z₁₁ = 3Ω and Z₁₂ =0.25Ω

D

Z₁₁ = 2.25Ω and Z₁₂ =0.5Ω

GATE ECE Subjects

Network Theory

State Equations For Networks Network Elements Network Theorems Two Port Networks Transient Response Sinusoidal Steady State Response Network Graphs Miscellaneous

Control Systems

Basic of Control Systems Signal Flow Graph and Block Diagram Time Response Analysis Stability Root Locus Diagram Frequency Response Analysis Compensators State Space Analysis

Electronic Devices and VLSI

Semiconductor Physics PN Junction BJT and FET IC Basics and MOSFET

Analog Circuits

Bipolar Junction Transistor FET and MOSFET Oscillators Operational Amplifier 555 Timer Frequency Response Diodes Feedback Amplifier Power Amplifier

Digital Circuits

Logic Gates Boolean Algebra Analog to Digital and Digital to Analog Converters Sequential Circuits Combinational Circuits Logic Families Number System and Code Convertions Semiconductor Memories

Microprocessors

Instruction Set and Programming with 8085 Pin Details of 8085 and Interfacing with 8085

Signals and Systems

Representation of Continuous Time Signal Fourier Series Discrete Time Signal Fourier Series Fourier Transform Discrete Time Signal Z Transform Continuous Time Linear Invariant System Transmission of Signal Through Continuous Time LTI Systems Discrete Time Linear Time Invariant Systems Sampling Continuous Time Signal Laplace Transform Discrete Fourier Transform and Fast Fourier Transform Transmission of Signal Through Discrete Time Lti Systems Miscellaneous Fourier Transform

Communications

Analog Communication Systems Digital Communication Systems Random Signals and Noise Fundamentals of Information Theory Noise In Digital Communication

Electromagnetics

Waveguides Antennas Miscellaneous Transmission Lines Maxwell Equations Uniform Plane Waves

General Aptitude

Numerical Ability Logical Reasoning Verbal Ability

Engineering Mathematics

Linear Algebra Calculus Vector Calculus Complex Variable Probability and Statistics Differential Equations Numerical Methods Transform Theory

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