Bachelor's Degree in Engineering | IOE "Syllabus of Basic Electrical Engineering | Sub. Code: EE 401 | BCT
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Syllabus Of Bachelor's Degree Of Engineering (B.E.) :: IOE | TU
Download PDF File | Syllabus of Basic Electrical Engineering (BCT) | Subject Code: EE 401 | IOE
Basic Electrical Engineering (EE 401)
First Year First Part (Year:I, Part:I)
Lecture: 3
Tutorial: 1
Practical: 3/2

Course Objectives:
To provide the fundamental concept of DC, AC & 3-phase electrical circuits.
1. General Electric System (6 hours)
  • 1.1 Constituent parts of an electrical system (source, load, communication & control)
  • 1.2 Current flow in a circuit
  • 1.3 Electromotive force and potential difference
  • 1.4 Electrical units
  • 1.5 Ohm’s law
  • 1.6 Resistors, resistivity
  • 1.7 Temperature rise & temperature coefficient of resistance
  • 1.8 Voltage & current sources
2. DC circuits (4 hours)
  • 2.1 Series circuits
  • 2.2 Parallel networks
  • 2.3 Kirchhoff’s laws
  • 2.4 Power and energy
3. Network Theorems (12 hours)
  • 3.1 Application of Kirchhoff’s laws in network solution
  • 3.1.1 Nodal Analysis
  • 3.1.2 Mesh Analysis
  • 3.2 Star-delta & delta-star transformation
  • 3.3 Superposition Theorem
  • 3.4 Thevinin’s theorem
  • 3.5 Norton’s theorem
  • 3.6 Maximum power transfer theorem
  • 3.7 Reciprocity theorem

4. Inductance & Capacitance in electric circuits (4 hours)
  • 4.1 General concept of capacitance
  • 4.1.1 Charge & voltage
  • 4.1.2 Capacitors in series and parallel
  • 4.2 General concept of inductance
  • 4.2.1 Inductive & non-inductive circuits
  • 4.2.2 Inductance in series & parallel
5. Alternating Quantities (2 hours)
  • 5.1 AC Systems
  • 5.2 Wave form, terms & definitions
  • 5.3 Average and rms values of current & voltage
  • 5.4 Phasor representation
6. Single-phase AC circuits (6 hours)
  • 6.1 AC in resistive circuits
  • 6.2 Current & voltage in an inductive circuits
  • 6.3 Current and voltage in capacitive circuits
  • 6.4 Concept of complex impedance and admittance
  • 6.5 AC series and parallel circuit
  • 6.6 RL, RC and RLC circuit analysis & phasor representation
7. Power in AC Circuits (4 hours)
  • 7.1 Power in resistive circuits
  • 7.2 Power in inductive and capacitive circuits
  • 7.3 Power in circuit with resistance and reactance
  • 7.4 Active and reactive power
  • 7.5 Power factor, its practical importace
  • 7.6 Improvement of power factor
  • 7.7 Measurement of power in a single-phase AC circuits
8. Three-Phase Circuit Analysis (6 hours)
  • 8.1 Basic concept & advantage of Three-Phase circuit
  • 8.2 Phasor representation of star & delta connection
  • 8.3 Phase and line quantities
  • 8.4 Voltage & current computation in 3-phase balance & unbalance circuits
  • 8.5 Real and reactive power computation
  • 8.6 Measurements of power and power factor in 3-phase system
Practical:

1 . 
  • Measurement of Voltage, current& power in DC circuit
  • Verification of Ohm's Law
  • Temperature effects in Resistance
2. 
  • Krichoff's Voltage & current Law
  • Evaluate power from V & I
  • Note loading effects of meter
3. 
  • Measurement amplitude, frequency and time with oscilloscope
  • Calculate & verify average and rms value
  • Examine phase relation in RL & RC circuit
4. 
  • Measurements of alternating quantities
  • R, RL,RC circuits with AC excitation
  • AC power, power factor, VARs, phasor diagrams
5. 
  • Threephase AC circuits
  • Measure currents and voltages in thre+phase balanced AC circuits
  • Prove Y-A transformation
  • Exercise on phasor diagrams for three-phase circuits
6. 
  • Measurement of Voltage, current & power in a thre+phase circuit
  • Two-wattmeter method of power measurement in R, RL and RC three phase
  • Circuits
  • Watts ratio curve
References:

1. J. R. Cogdell, " Foundations of Electrical Engineering', printice Hall, Englewood Chiffs, New Jersy. 
2. l. M. Smith,'Haughes Electrical Technology", Addison-Wesley, ISR Rprint.

Evaluation/Marking Scheme:
Chapter
Hours
Mark Distribution
1
6
10
2
4
5
3
12
25
4
4
5
5
3
15
6
6
7
4
10
8
6
10
Total
45
80
There may be minor deviation in marks distribution

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