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1 
EE216 CIRCUIT ANALYSIS I 
Lecture # 2 – Chapter 1
2 
RECAP 
 Electrical Engineering Overview 
 5 classifications of Electrical Engineering 
 Mathematical models – 3 assumptions for circuit 
theory 
 Engineering Design Flow and importance of Circuit 
Analysis
3 
ELECTRIC CHARGE (COULOMB) 
 Basis for all electrical activity 
 Electrical effects are due to 
 separation of charge -> electric force (voltage) 
 charges in motion -> electric flow (current) 
 Macroscopically, most matter is electrically neutral most 
of the time. 
 Exceptions: clouds in a thunderstorm, plates of a charged 
capacitor, etc. 
 Microscopically, matter is full of electric charges 
 Electric charge exists in discrete quantities, integral multiples 
of the electronic charge -1.6 x 10-19 Coulomb
4 
ELECTRIC CURRENT 
 Definition: rate of positive charge flow 
 Symbol: i 
 Units: Coulombs per second ≡ Amperes (A) 
 Note: Current has polarity. Direction of flow of current 
(conventionally) is from positive to negative potential. 
Though actual electronic current moves from negative to 
positive potential. 
i = dq/dt where 
q = charge (Coulombs) 
t = time (in seconds) 
 Current cannot flow unless there is a 
closed path and a stimulus to flow. André-Marie 
Ampère's 
1775-1836
5 
CURRENT EXAMPLE 1 
 105 positively charged particles (each with a charge 1.6×10-19 
C) flow to the right (+x direction) every nanosecond. How 
much electric current is flowing? 
 1A = 6.25 ×1018 electrons/second – huge unit of current
6 
CURRENT EXAMPLE 2 
 105 electrons flow to the left (-x direction) every 
microsecond. How much electric current is flowing?
7 
ELECTRIC POTENTIAL (VOLTAGE) 1/4 
 Electromotive Force (EMF): The stimulus to cause a 
current to flow in a circuit. (e.g. a battery or a generator). 
 Potential Difference (or Voltage): An EMF source causes 
different potential to exist in a circuit at two points 
connected to it. This difference of potential causes a flow 
of current. 
 Voltage measured in Volts (V).
8 
ELECTRIC POTENTIAL (VOLTAGE) 2/4 
 Reference: Voltage is measured with respect to a 
reference. If not specified, the reference is taken to 
be at 0 V and is termed as GROUND or less 
frequently as EARTH. Why EARTH? 
 Earth very good conductor – sigma low but area 
huge. 
o e.g. in past telephone companies used earth as return 
conductor 
 GROUND is equi-potential – electrically neutral. 
8
9 
ELECTRIC POTENTIAL (VOLTAGE) 3/4 
 Definition: energy per unit charge 
 Symbol: v 
 Units: Joules/Coulomb ≡ Volts (V) 
v = dw/dq 
where w = energy (in Joules), 
q = charge (in Coulombs) 
 Subscript convention: 
Vab means the potential at a with reference to potential at b. 
Vab ≡ Va - Vb
10 
ELECTRIC POTENTIAL (VOLTAGE) 4/4 
 Conventions vary. 
 Labels represent 
voltages with 
respect to ground. 
 If any other 
reference is 
required, an arrow is 
used to mark it. Or, 
simply label it.
11 
VOLTAGE EXAMPLE 1 
 Suppose you have an unlabelled battery and you measure its 
voltage with a digital voltmeter (DVM). It will tell you the 
magnitude and sign of the voltage. 
With this circuit, what are you measuring? 
vab 
The DVM indicates −1.401 V. 
Which is the positive battery terminal? 
Since va is lower than vb by 1.401 V, node “b” 
is +ve. 
 Note that we have used the “ground” symbol ( ) for the 
reference node on the DVM. Often it is labeled “C” for 
“common.”
12 
VOLTAGE EXAMPLE 2 
 Find vab, vca, vcb 
 What is va? 
 What is vcd? 
 Note that the labeling convention has nothing to do with 
whether or not v is positive or negative.
13 
THE IDEAL BASIC CIRCUIT ELEMENT 
 Has 3 Attributes: 
1. Two terminals (points of connection) 
2. Mathematically described in terms of current and/or voltage 
3. Cannot be subdivided into other elements 
• Polarity reference for voltage can be indicated by 
plus and minus signs 
• Reference direction for the current is indicated by 
an arrow 
• Choice completely arbitrary 
• Once choice made: Passive Sign Convention 
“Whenever the reference direction for the current into an element 
is in the direction of the reference voltage drop across the 
element, use a +ve sign in any expression that relates the 
voltage to the current, otherwise use a –ve sign.”
14 
REFERENCE DIRECTIONS 
 A problem like “Find the current” or “Find the 
voltage” is always accompanied by a definition of 
the direction. 
 In the circuit element below, if the current turns out 
to be 1 mA flowing to the left, we would say: 
i = -1 mA 
 There is no need to initially guess the reference 
direction so that the answers come out positive.
15 
ELECTRIC POWER & ENERGY 
 Why Power? 
 Definition: power is the transfer of energy per unit time 
 Symbol: p 
 Units: Joules per second ≡ Watts (W) [746 W = 1HP] 
p = dw/dt = (dw/dq)(dq/dt) = vi 
 Concept: 
 As a positive charge q moves through a drop in voltage 
v, it loses energy. 
 One watt of power equals the work done in one second 
in moving one coulomb of charge through one volt of 
potential difference. 
 Power not conveyed by positive or negative charges, 
but by fields, electrons are just an envelope or guide for 
that. 
 Energy transfers at speed of light. 
James Watt 
1736 - 1819
16 
PASSIVE SIGN CONVENTION FOR POWER 
Power p = vi Power p = -vi 
 If p > 0, power is being delivered to the box. 
“Whenever  If p < 0, the power reference is being direction extracted for the from current the box. 
into an element 
is in the direction of the reference voltage drop across the 
element, use a +ve sign in any expression that relates the 
voltage to the current, otherwise use a –ve sign.”
17 
POSITIVE OR NEGATIVE POWER? 
 If p < 0, element is supplying or “generating” power. 
 Positive charge flowing from lower to higher potential. 
 How can a circuit element supply power? 
 By converting 
chemical/mechanical/solar/thermal/nuclear energy into 
electrical energy or releasing stored energy. 
 If p > 0, element is absorbing or consuming power. 
 Positive charge is flowing from higher to lower potential. 
 How can a circuit element absorb power? 
 By converting electrical energy into heat (resistors in 
toasters), light (light bulbs), or sound (speakers) or by 
storing energy (e.g. charging a battery).
18 
POWER EXAMPLE 
 Find the power absorbed by each element: 
Conservation of energy 
 Given the following parameter values: 
total power delivered 
equals 
total power absorbed 
vi (W) 
- 918 
- 810 
- 12 
400 
224 
1116
19 
ELECTRICAL ENERGY 
o Electrical energy (or less commonly electrical work) is the 
amount of power consumed in a given time. 
w pt 
o FESCO charges us for actual units of energy consumed. 
o Unit of energy is Watt-hour (Wh). More commonly 
Kilowatt-hour (KWh). 
o 1 FESCO Unit = 1 KWh.
20 
ELECTRICAL ENERGY EXAMPLES 
 An incandescent bulb of 100W consumes 1 Unit of 
electricity in 10 hours. 
 An energy saver of 30W consumes 1 Unit in 33.33 
hours. 
 A split air conditioner of 2 Tons (cooling capacity) 
has a wattage of 2800W (2.8KW). This means in 
one hour it will consume 2.8 Units! 
Task #2: 
Try finding out average bill per month of your 
household by estimating the average use of all the 
electric equipment considering their wattage in 
your home. (Know that not all units consumed are 
billed at the same rate.)

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L02 circuit+analysis i (1)

  • 1. 1 EE216 CIRCUIT ANALYSIS I Lecture # 2 – Chapter 1
  • 2. 2 RECAP  Electrical Engineering Overview  5 classifications of Electrical Engineering  Mathematical models – 3 assumptions for circuit theory  Engineering Design Flow and importance of Circuit Analysis
  • 3. 3 ELECTRIC CHARGE (COULOMB)  Basis for all electrical activity  Electrical effects are due to  separation of charge -> electric force (voltage)  charges in motion -> electric flow (current)  Macroscopically, most matter is electrically neutral most of the time.  Exceptions: clouds in a thunderstorm, plates of a charged capacitor, etc.  Microscopically, matter is full of electric charges  Electric charge exists in discrete quantities, integral multiples of the electronic charge -1.6 x 10-19 Coulomb
  • 4. 4 ELECTRIC CURRENT  Definition: rate of positive charge flow  Symbol: i  Units: Coulombs per second ≡ Amperes (A)  Note: Current has polarity. Direction of flow of current (conventionally) is from positive to negative potential. Though actual electronic current moves from negative to positive potential. i = dq/dt where q = charge (Coulombs) t = time (in seconds)  Current cannot flow unless there is a closed path and a stimulus to flow. André-Marie Ampère's 1775-1836
  • 5. 5 CURRENT EXAMPLE 1  105 positively charged particles (each with a charge 1.6×10-19 C) flow to the right (+x direction) every nanosecond. How much electric current is flowing?  1A = 6.25 ×1018 electrons/second – huge unit of current
  • 6. 6 CURRENT EXAMPLE 2  105 electrons flow to the left (-x direction) every microsecond. How much electric current is flowing?
  • 7. 7 ELECTRIC POTENTIAL (VOLTAGE) 1/4  Electromotive Force (EMF): The stimulus to cause a current to flow in a circuit. (e.g. a battery or a generator).  Potential Difference (or Voltage): An EMF source causes different potential to exist in a circuit at two points connected to it. This difference of potential causes a flow of current.  Voltage measured in Volts (V).
  • 8. 8 ELECTRIC POTENTIAL (VOLTAGE) 2/4  Reference: Voltage is measured with respect to a reference. If not specified, the reference is taken to be at 0 V and is termed as GROUND or less frequently as EARTH. Why EARTH?  Earth very good conductor – sigma low but area huge. o e.g. in past telephone companies used earth as return conductor  GROUND is equi-potential – electrically neutral. 8
  • 9. 9 ELECTRIC POTENTIAL (VOLTAGE) 3/4  Definition: energy per unit charge  Symbol: v  Units: Joules/Coulomb ≡ Volts (V) v = dw/dq where w = energy (in Joules), q = charge (in Coulombs)  Subscript convention: Vab means the potential at a with reference to potential at b. Vab ≡ Va - Vb
  • 10. 10 ELECTRIC POTENTIAL (VOLTAGE) 4/4  Conventions vary.  Labels represent voltages with respect to ground.  If any other reference is required, an arrow is used to mark it. Or, simply label it.
  • 11. 11 VOLTAGE EXAMPLE 1  Suppose you have an unlabelled battery and you measure its voltage with a digital voltmeter (DVM). It will tell you the magnitude and sign of the voltage. With this circuit, what are you measuring? vab The DVM indicates −1.401 V. Which is the positive battery terminal? Since va is lower than vb by 1.401 V, node “b” is +ve.  Note that we have used the “ground” symbol ( ) for the reference node on the DVM. Often it is labeled “C” for “common.”
  • 12. 12 VOLTAGE EXAMPLE 2  Find vab, vca, vcb  What is va?  What is vcd?  Note that the labeling convention has nothing to do with whether or not v is positive or negative.
  • 13. 13 THE IDEAL BASIC CIRCUIT ELEMENT  Has 3 Attributes: 1. Two terminals (points of connection) 2. Mathematically described in terms of current and/or voltage 3. Cannot be subdivided into other elements • Polarity reference for voltage can be indicated by plus and minus signs • Reference direction for the current is indicated by an arrow • Choice completely arbitrary • Once choice made: Passive Sign Convention “Whenever the reference direction for the current into an element is in the direction of the reference voltage drop across the element, use a +ve sign in any expression that relates the voltage to the current, otherwise use a –ve sign.”
  • 14. 14 REFERENCE DIRECTIONS  A problem like “Find the current” or “Find the voltage” is always accompanied by a definition of the direction.  In the circuit element below, if the current turns out to be 1 mA flowing to the left, we would say: i = -1 mA  There is no need to initially guess the reference direction so that the answers come out positive.
  • 15. 15 ELECTRIC POWER & ENERGY  Why Power?  Definition: power is the transfer of energy per unit time  Symbol: p  Units: Joules per second ≡ Watts (W) [746 W = 1HP] p = dw/dt = (dw/dq)(dq/dt) = vi  Concept:  As a positive charge q moves through a drop in voltage v, it loses energy.  One watt of power equals the work done in one second in moving one coulomb of charge through one volt of potential difference.  Power not conveyed by positive or negative charges, but by fields, electrons are just an envelope or guide for that.  Energy transfers at speed of light. James Watt 1736 - 1819
  • 16. 16 PASSIVE SIGN CONVENTION FOR POWER Power p = vi Power p = -vi  If p > 0, power is being delivered to the box. “Whenever  If p < 0, the power reference is being direction extracted for the from current the box. into an element is in the direction of the reference voltage drop across the element, use a +ve sign in any expression that relates the voltage to the current, otherwise use a –ve sign.”
  • 17. 17 POSITIVE OR NEGATIVE POWER?  If p < 0, element is supplying or “generating” power.  Positive charge flowing from lower to higher potential.  How can a circuit element supply power?  By converting chemical/mechanical/solar/thermal/nuclear energy into electrical energy or releasing stored energy.  If p > 0, element is absorbing or consuming power.  Positive charge is flowing from higher to lower potential.  How can a circuit element absorb power?  By converting electrical energy into heat (resistors in toasters), light (light bulbs), or sound (speakers) or by storing energy (e.g. charging a battery).
  • 18. 18 POWER EXAMPLE  Find the power absorbed by each element: Conservation of energy  Given the following parameter values: total power delivered equals total power absorbed vi (W) - 918 - 810 - 12 400 224 1116
  • 19. 19 ELECTRICAL ENERGY o Electrical energy (or less commonly electrical work) is the amount of power consumed in a given time. w pt o FESCO charges us for actual units of energy consumed. o Unit of energy is Watt-hour (Wh). More commonly Kilowatt-hour (KWh). o 1 FESCO Unit = 1 KWh.
  • 20. 20 ELECTRICAL ENERGY EXAMPLES  An incandescent bulb of 100W consumes 1 Unit of electricity in 10 hours.  An energy saver of 30W consumes 1 Unit in 33.33 hours.  A split air conditioner of 2 Tons (cooling capacity) has a wattage of 2800W (2.8KW). This means in one hour it will consume 2.8 Units! Task #2: Try finding out average bill per month of your household by estimating the average use of all the electric equipment considering their wattage in your home. (Know that not all units consumed are billed at the same rate.)