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4. BKB20103 CT2 PHASE TEST 2 SEP2022 - signed

UNIVERSITI KUALA LUMPUR
ASSESSMENT BRIEF
COURSE DETAILS
INSTITUTE
COURSE NAME
COURSE CODE
COURSE LEADER
LECTURER
SEMESTER & YEAR
UniKL BRITISH MALAYSIAN INSTITUTE
CIRCUIT THEORY 2
BKB 20103
ABDUL RASHID OTHMAN
ABDUL RASHID OTHMAN
SEPTEMBER 2022
ASSESSMENT DETAILS
TITLE/NAME
WEIGHTING
DATE/DEADLINE
COURSE LEARNING
OUTCOME(S)
INSTRUCTIONS
PHASE TEST 2
THREE PHASE SYSTEM, ADVANCED CIRCUIT ANALYSIS
10%
13/1/2023, 10.00AM
CLO2: Examine the single phase and three phase AC Circuit problems
(C4, PLO1)
CLO3: Apply the basic principle of Laplace and Fourier transforms in the
advance circuit analysis. (C3, PLO1)
Perform the following tasks:
1. Answer all questions.
2. All answers must be in English language only.
3. All working steps must be clearly shown.
Student Name:
ID:
Assessor’s Comment:
Verified by: Course Leader [ARO]
Prepared by: [ARO]
Group:
Marks:
QSC format
verification
PC/HOS content
validation
I hereby declare that all my team members have agreed
with this assessment. All team members are certain that
this assessment complies with the Course Syllabus.
Signature: Abdul
Date
Rashid Othman
: 22/9/2022
14/10/2022
QUESTION
NO
CLO
MARKING SCHEME
MARKS
1
2
Examine the single phase and three phase
AC Circuit problems
25
2
3
To apply the basic principle of Laplace and
Fourier transforms in the advance circuit
analysis
TOTAL
25
50
Question 1
A Y-connected source supplies power to two combinations of Y-connected and Y-connected
loads in a three-phase balanced system in negative sequence. Given that the line impedance
is (1+j2)  per phase while the load impedances are (5+j3)  per phase and (7–j4)  per
phase for both Y-connected load. Given the line current flow through (7–j4)  is 𝐼𝑐 = 4∠ −
20°π΄. Evaluate :
i. the total of impedance
ii. both line and phase voltage and current for each loads
iii. both line and phase voltage drop at lines
iv. line voltage supply
(25 marks)
Question 2
(a) By assuming there is no initial energy in both capacitor and inductor, determine the
transfer function of 𝐻(𝑠) = πΌπ‘œ (𝑠)/𝑉𝑠 (𝑠).
(15 marks)
Figure 1
(b) Evaluate the coefficient of Fourier series expansion for the signal given in Figure 2 when
n = 1.
(10 marks)
Figure 2