Z-Smith Chart - Telecommunications - Exam, Exams of Telecommunication electronics

The past exam paper of Telecommunications. Some key points for this exam are: Z-Smith Chart, Chart, Reflection Coefficient, Load Reflection, Load Impedance, Reflection Coefficient, Input Impedance, Line Terminated, Z-Smith Chart, Maximum

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Cork Institute of Technology
Bachelor of Engineering in Communications Systems - Award
(NFQ Level 7)
Summer 2007
Telecommunications Hardware
(Time: 2 Hours)
Answer any four (4) questions
[All questions are worth equal marks]
Values for constants;
Speed of light in a vacuum c = 2.998 x 108 m s-1
electron charge q = 1.602 x 10-19 C
Planck constant h = 6.625x 10-34 J
Boltzmann constant k = 1.381x 10-23 J K-1
Examiners: Mr. D. Denieffe
Dr. R. O’Dubhghaill
Dr. J. Barrett
Question 1 (Smith Chart)
Use the Z-Smith Chart provided for the following calculations:
(a) What is the load reflection coefficient if a 50 line is terminated with 35+j75?
(4 marks)
(b) What is the load impedance if a load reflection coefficient of 0.3570° was measured
at the end of a 100 line? (4 marks)
(c) What is the input impedance of a 50 line at a point 0.09λ back from a load of 75-
j30? (4 marks)
(d) What is the VSWR on a 75 line terminated with a 40+j60 load? (4 marks)
(e) A line with Z 01 = 50 is terminated with a 25-j60 load.
a. Use the Z-Smith Chart to find the locations of the maximum and minimum of
the standing wave (3 marks)
b. Find the impedance Z 02 of the λ/4 transformer, inserted at the voltage
maximum, that will match the line to the load (3 marks)
c. Find the impedance Z 02 of the λ/4 transformer, inserted at the voltage
minimum, that will match the line to the load (3 marks)
The following formulae may be found useful:
A
R
R
imumVoltageA
R
R
imumVoltageA
L
L
R
ZZZZZ
ZZ
ZZ
ZZ
010201)min(
01)max(
01
01
,
1
1
,
1
1
,
=
Γ+
Γ
=
Γ
Γ+
=
+
=Γ
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Cork Institute of Technology

Bachelor of Engineering in Communications Systems - Award

(NFQ Level 7)

Summer 2007

Telecommunications Hardware

(Time: 2 Hours)

Answer any four (4) questions [All questions are worth equal marks] Values for constants; Speed of light in a vacuum c = 2.998 x 10 8 m s- electron charge q = 1.602 x 10 -19^ C Planck constant h = 6.625x 10 -34^ J Boltzmann constant k = 1.381x 10 -23^ J K-

Examiners: Mr. D. Denieffe Dr. R. O’Dubhghaill Dr. J. Barrett

Question 1 (Smith Chart)

Use the Z-Smith Chart provided for the following calculations:

(a) What is the load reflection coefficient if a 50Ω line is terminated with 35+j75Ω? (4 marks) (b) What is the load impedance if a load reflection coefficient of 0.35∠ 70 ° was measured at the end of a 100Ω line? (4 marks) (c) What is the input impedance of a 50Ω line at a point 0.09λ back from a load of 75- j30Ω? (4 marks) (d) What is the VSWR on a 75Ω line terminated with a 40+j60Ω load? (4 marks) (e) A line with Z 01 = 50Ω is terminated with a 25-j60Ω load. a. Use the Z-Smith Chart to find the locations of the maximum and minimum of the standing wave (3 marks) b. Find the impedance Z 02 of the λ/4 transformer, inserted at the voltage maximum, that will match the line to the load (3 marks) c. Find the impedance Z 02 of the λ/4 transformer, inserted at the voltage minimum, that will match the line to the load (3 marks)

The following formulae may be found useful:

A R

R AVoltage imum

R

R AVoltage imum L

L R

Z Z Z Z Z

Z Z

Z Z

Z Z

( min ) 01 02 01

( max ) 01 01

01

Question 2 (Impedance Matching)

(a) What is the purpose of impedance matching between a source and load? (3 marks) (b) Briefly describe two methods of impedance matching. (4 marks) (c) Use the Z-Y Smith Chart provided to a. Find the distance from the load and length (both in wavelengths) of the shunt open stub that will match a 50Ω line to a 75-j40Ω load. (9 marks) b. Match a source of 40+j25Ω to a load of 60+j35Ω using an L-C matching network at 432MHz. Note that DC should be blocked. (9 marks)

Question 3 (Oscillators)

(a) What are the Berkhausen criteria for oscillation? (2 marks) (b) Explain the principle of operation of the simple negative resistance oscillator. Draw voltage-current characteristics of negative resistance tunnel diode marking the negative resistance region. (8 marks) (c) Draw the circuit diagram for a Pierce crystal oscillator, explain its principle of operation and show how it meets the Berkhausen criteria. (8 marks) (d) What are the two main types of noise in an oscillator, what causes them and what effects can they have on communications circuits using oscillators? (7 marks)

Question 4 (Amplifiers)

(a) How do the four s-parameters relate to the circuit parameters of an RF amplifier? (4 marks) (b) Why are s-parameters preferred to other two port network parameters (e.g. Z or Y- parameters) for RF design? (4 marks) (c) A transistor has the following s-parameters at 1GHz:

i. Calculate the error due to an assumption of unilateral operation of the transistor. Can the transistor be treated as unilateral at the design frequency? (2 marks) ii. Assuming unilaterality, use the Z-Y Smith Chart to design LC source and load matching networks (blocking DC) to use this transistor as a maximum gain amplifier with a 50Ω source and a 50Ω load (9 marks) (d) Why is design of a DC biasing network so important to the overall performance of an amplifier? Draw a block diagram representing an amplifier with all the networks surrounding the transistor (3 marks) (e) Describe basic power amplifier classes of operation. Which of them can be designed with S parameters and why? (3 marks)

The following equations may be found useful:

[ ] 

21 22

11 12 s s

s s S

( )^2 ( 1 )^2

G U
G
U U

T

2 22

2 11

12 21 11 22 1 S 1 S

S S S S
U