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ECA1212 Introduction to Electrical & Electronics Engineering Chapter 1: Fundamental Laws of Electricity by Muhazam Mustapha, September 2011.

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Presentation on theme: "ECA1212 Introduction to Electrical & Electronics Engineering Chapter 1: Fundamental Laws of Electricity by Muhazam Mustapha, September 2011."— Presentation transcript:

1 ECA1212 Introduction to Electrical & Electronics Engineering Chapter 1: Fundamental Laws of Electricity by Muhazam Mustapha, September 2011

2 Learning Outcome By the end of this chapter, students are expected to understand the most basic laws of electricity, i.e. Ohm’s and Kirchhoff’s Law, the units involved and the related symbols The ONLY way to score in this course is to do a lot of exercises

3 Chapter Content Brief history of electricity Units and Symbols
Ohm’s Law Kirchhoff’s Law Resistance and source combination, and voltage and current division

4 Brief History of Electricity
CO2

5 Source of Electricity Electricity is the direct phenomena due to the net displacement of the sub-atomic particle: ELECTRON If the displaced electron is freely moving: ELECTRODYNAMIC phenomenon If the displaced electron is tied-up into material: ELECTROSTATIC phenomenon What we want to learn in this course is electrodynamic phenomenon CO2

6 Source of Electricity Electron displacement can be achieved by:
Chemical reaction (batteries) Mechanical interaction (electrostatic) Magnetic influence (generator) Nuclear reaction (atomic batteries) Physical connection that gives a net electron movement in one close loop is called circuit Circuits consist of: POWER supply and LOAD CO2

7 Discoveries of Electricity
The earliest known use of electricity was by the Mesopotamians: BAGHDAD BATTERY [ The original connection between lightning and electricity was made by the Muslim Arabian scientists [ But the first recorded experiment was made by Benjamin Franklin The connection between mechanical movement, magnetic field and electricity was made by Michael Faraday CO2

8 Units and Symbols CO2

9 Electrical Units Electric charge: Coulomb, C
Amount of electric charge in material Electric current: Ampere, A [C/s] Rate of charge movement per second Voltage: Volt, V [J/C] Electrical tension (potential) created when 1 C of charge is displaced using 1 Joule of energy Electric power: Watt, W [VA] Dissipated power when 1 A of current flows with 1 V of electrical potential CO2

10 Electrical Units Resistance: Ohm, Ω [V/A]
Opposition to electric flow in material when 1 A is flowing with 1 V of electrical potential Conductance: Siemens, σ or Mho, Reciprocal of resistance Capacitance: Farad, F Capacitor that can sustain 1 C of charge when 1 V of potential is given Inductance: Henry, H Inductor that can sustain 1 Wb[*] of magnetic flux when 1 A current is flowing Ω CO2

11 Circuit Symbols Voltage Supply Resistor Load Current Supply Capacitor
Inductor CO2

12 Ohm’s and Kirchhoff’s Law
CO2

13 Ohm’s Law Electrical Law relating Current, Potential and Resistance V = IR CO2

14 Kirchhoff’s Voltage Law
In closed loop circuit, the total voltage supply is equal to the total voltage drop V2 V3 V1 + V2 + V3 = V4 + V5 + V6 V1 V4 V6 V5 CO2

15 Kirchhoff’s Current Law
At a circuit junction (node), the total incoming current is equal to the total out-going current I1 + I2 + I5 = I3 + I4 I3 I2 I4 I1 I5 CO2

16 Circuit Simplification
CO2

17 Component in Series VEQ = V1 + V2 + V3
Components are connected head-to-tail Series current supplies are not legal arrangement without considering internal conductance, unless they are the same values Voltage supplies are combined by summing up V1 VEQ = V1 + V2 + V3 VEQ V2 V3 CO2

18 Components in Series Voltage drops ratio across resistors are equal to the resistance ratio Currents are the same through all components Resistors are combined by summing up REQ R1 R2 R3 I1 I2 I3 V1 V2 V3 VEQ CO2

19 Components in Parallel
Components are connected head-to-head, tail-to-tail Parallel voltage supplies are not legal arrangement without considering internal resistance, unless they are the same values Current supplies are combined by summing up IEQ IEQ = I1 + I2 + I3 I1 I2 I3 CO2

20 Components in Parallel
Current ratio through resistors are equal to the conductance ratio Voltage are the same across all components Resistors are combined by combining conductance IEQ I1 I2 I3 REQ V1 R1 V2 R2 V3 R3 CO2

21 Bridge Circuit Couldn’t be resolved to series or parallel
Analysis can be done as mesh or nodal analysis (Chapter 2) CO2

22 Exercise Calculate all V, I and R for all resistors: 1Ω 2Ω 1Ω 10V 6Ω
CO2

23 Voltage & Current Divider
CO2

24 Voltage Divider Due to Ohm’s Law, the voltage distributed across series connected resistors is directly proportional to individual resistance value RT R1 R2 R3 V1 V2 V3 VT CO2

25 Current Divider Due to Ohm’s Law, the current distributed through parallel connected resistors is inversely proportional to individual resistance value IT I1 I2 I3 R1 R2 R3 CO2

26 Some Special Notations
CO2

27 Ground & Power Power can just be shown as a bubble at the top
This simplifies the circuit and shows voltage more clearly Ground is a COMMON point whose voltage is assumed to be at a reference point 0V 20V POWER 20V same point GROUND (0V) CO2

28 Relative Potentials Voltages with single subscripts are relative to ground Voltages with double subscripts are of the first subscript as seen from the second: Vab = Va − Vb Va Vab Vb CO2

29 Parallel Operator R1 R2 R1R2 R1 + R2 RT = R1 R2 = CO2


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