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DIRECT CURRENT ANALYSIS
Current electricity
Electric current is defined as the time
rate of flow of electric charges around
a closed circuit.
Mathematically, I=
𝑸
𝒕
,
𝑺. 𝑰 𝒖𝒏𝒊𝒕 𝒊𝒔 𝒂𝒎𝒑𝒆𝒓𝒆 𝑨
EFFECTS OF ELECTRIC CURRENT
•MAGNETIC EFFECT
•THERMAL/HEATING EFFECT
•CHEMICAL EFFECT
•MOTOR EFFECT
A simple Electrical Circuit
MEASURING INSTRUMENTS IN ELECTRICITY
DEFINITION OF TERMS
• ELECTROMOTIVE FORCE(E)
• EMF is defined as the potential
difference across the terminals
of a cell when the cell is in open
circuit. It is measured with
potentiometer and in volts(V)
• POTENTIAL DIFFERENCE(V)
• The potential difference
between two points in an
electrical circuit is defined as
the work done in moving a unit
charge from one point to
another. It is measured with a
voltmeter in volts(V).
DEFINITION OF TERMS (cont.)
• ELECTRICAL RESISTANCE(R)
It is the opposition offered to the flow of electric current in a
conductor. It is measured with an ohmmeter in ohms(Ω).
OHM’S LAW
• It states that the current passing through a metallic conductor is
directly proportional to the potential difference across its ends
provided temperature and other physical conditions remain constant.
It can be expressed mathematically as; 𝒗 = 𝑰𝑹
VERIFICATION OF OHM’S LAW
VERIFICATION OF OHM’S LAW
I/A V/V 𝑽
𝑰
/Ω
Ohmic and Non Ohmic Condutors
COMBINATION OF RESISTORS
• SERIES COMBINATION OF RESISTORS
SERIES COMBINATION OF RESISTORS
SERIES AND PARALLEL CIRCUIT COMPARED
INTERNAL RESISTANCE OF A CELL
TEMPERATURE COEFFICIENT OF RESISTANCE(𝜶)
• The temperature coefficient of resistance is a quantity that
determines how resistance varies with temperature.
Mathematically, 𝜶 =
𝑹𝑻−𝑹𝟎
𝑹𝟎𝑻
… … … … … … … . 𝟏
Where T is the temperature of the conductor
𝑹𝟎 is the resistance of the conductor at 0℃
𝑹𝑻 is the resistance of the conductor at temperature T
TEMPERATURE COEFFICIENT OF
RESISTANCE(𝜶)
• From equation 1
• 𝑹𝑻 = 𝑹𝟎(1+ 𝜶T)
• EXAMPLE(1)
• Calculate the resistance of tungsten at a temperature 20 ℃ if its
temperature coefficient of resistance is 0.006 ℃−1
. At 0 ℃ tungsten
has a resistance of 15 Ω.
RESISTIVITY
• Resistivity of a wire is defined as the resistance of a wire of a unit
length and a unit cross-section area. The unit is the ohm-metre.
Mathematically, 𝜌 =
𝑅𝐴
𝑙
If d is the diameter of the wire(conductor), then
𝐴 =
𝜋𝑑2
4
→ 𝑅 =
4𝜌𝑙
𝜋𝑑2
FACTORSTHAT AFFECT THE RESISTANCE OF A
CONDUCTOR(WIRE)
•LENGTH OF CONDUCTOR
•TEMPERATURE
•CROSS-SECTIONAL AREA
•MATERIAL OF THE CONDUCTOR
RESISTOR COLOR CODING
KIRCHOFF’S FIRST LAW
•It is also called the Junction or current law.
•It states that the sum of current arriving
at a junction in an electrical network is
equal to the sum of current leaving the
junction.
KIRCHOFF’S LAWS
The First law stated as the Principle of
conservation of charge.
•The principle of conservation of charge
in a network states that the net charge
flowing at any given point in a network
is zero.
KIRCHOFF’ SECOND LAW
•The second law is also called loop or voltage law.
•It states that in a closed loop of an electrical
network, the algebraic sum of the e.m.fs is equal
to the algebraic sum of the p.ds around the
same loop.
KIRCHOFF’ SECOND LAW
STATEMENT OF THE SECOND LAW AS
PRINCIPLE OF CONSERVATION OF ENERGY
•If a charge moves around a closed loop in a
circuit, it must gain as much energy as it
loses.
•Hence, the gain in electrical energy by the
charge = corresponding losses in energy
through resistances.
CONDITIONS UNDER WHICH THE LAWS HOLD
•In the case of the first law, a
junction in a complete circuit must
be considered.
•For the second law, a closed loop
must be considered.
DEFINITION OF TERMS
• JUNCTION:
• NETWORK:
THE WHEATSTONE BRIDGE CIRCUIT
THE WHEATSTONE BRIDGE EQUATION
𝑅1
𝑅2
=
𝑅3
𝑅4
METER BRIDGE
METER BRIDGE EQUATION
𝑅
𝑆
=
𝑙1
100−𝑙1
DETERMINATION OF RESISTIVITY OF A WIRE
USING THE METER BRIDGE.

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DC Circuit Analysis Guide: Current, Resistance, Ohm's Law & More

  • 2. Current electricity Electric current is defined as the time rate of flow of electric charges around a closed circuit. Mathematically, I= 𝑸 𝒕 , 𝑺. 𝑰 𝒖𝒏𝒊𝒕 𝒊𝒔 𝒂𝒎𝒑𝒆𝒓𝒆 𝑨
  • 3. EFFECTS OF ELECTRIC CURRENT •MAGNETIC EFFECT •THERMAL/HEATING EFFECT •CHEMICAL EFFECT •MOTOR EFFECT
  • 5.
  • 7. DEFINITION OF TERMS • ELECTROMOTIVE FORCE(E) • EMF is defined as the potential difference across the terminals of a cell when the cell is in open circuit. It is measured with potentiometer and in volts(V) • POTENTIAL DIFFERENCE(V) • The potential difference between two points in an electrical circuit is defined as the work done in moving a unit charge from one point to another. It is measured with a voltmeter in volts(V).
  • 8. DEFINITION OF TERMS (cont.) • ELECTRICAL RESISTANCE(R) It is the opposition offered to the flow of electric current in a conductor. It is measured with an ohmmeter in ohms(Ω).
  • 9. OHM’S LAW • It states that the current passing through a metallic conductor is directly proportional to the potential difference across its ends provided temperature and other physical conditions remain constant. It can be expressed mathematically as; 𝒗 = 𝑰𝑹
  • 11. VERIFICATION OF OHM’S LAW I/A V/V 𝑽 𝑰 /Ω
  • 12. Ohmic and Non Ohmic Condutors
  • 13. COMBINATION OF RESISTORS • SERIES COMBINATION OF RESISTORS
  • 15. SERIES AND PARALLEL CIRCUIT COMPARED
  • 17. TEMPERATURE COEFFICIENT OF RESISTANCE(𝜶) • The temperature coefficient of resistance is a quantity that determines how resistance varies with temperature. Mathematically, 𝜶 = 𝑹𝑻−𝑹𝟎 𝑹𝟎𝑻 … … … … … … … . 𝟏 Where T is the temperature of the conductor 𝑹𝟎 is the resistance of the conductor at 0℃ 𝑹𝑻 is the resistance of the conductor at temperature T
  • 18. TEMPERATURE COEFFICIENT OF RESISTANCE(𝜶) • From equation 1 • 𝑹𝑻 = 𝑹𝟎(1+ 𝜶T) • EXAMPLE(1) • Calculate the resistance of tungsten at a temperature 20 ℃ if its temperature coefficient of resistance is 0.006 ℃−1 . At 0 ℃ tungsten has a resistance of 15 Ω.
  • 19. RESISTIVITY • Resistivity of a wire is defined as the resistance of a wire of a unit length and a unit cross-section area. The unit is the ohm-metre. Mathematically, 𝜌 = 𝑅𝐴 𝑙 If d is the diameter of the wire(conductor), then 𝐴 = 𝜋𝑑2 4 → 𝑅 = 4𝜌𝑙 𝜋𝑑2
  • 20. FACTORSTHAT AFFECT THE RESISTANCE OF A CONDUCTOR(WIRE) •LENGTH OF CONDUCTOR •TEMPERATURE •CROSS-SECTIONAL AREA •MATERIAL OF THE CONDUCTOR
  • 22. KIRCHOFF’S FIRST LAW •It is also called the Junction or current law. •It states that the sum of current arriving at a junction in an electrical network is equal to the sum of current leaving the junction.
  • 24. The First law stated as the Principle of conservation of charge. •The principle of conservation of charge in a network states that the net charge flowing at any given point in a network is zero.
  • 25. KIRCHOFF’ SECOND LAW •The second law is also called loop or voltage law. •It states that in a closed loop of an electrical network, the algebraic sum of the e.m.fs is equal to the algebraic sum of the p.ds around the same loop.
  • 27. STATEMENT OF THE SECOND LAW AS PRINCIPLE OF CONSERVATION OF ENERGY •If a charge moves around a closed loop in a circuit, it must gain as much energy as it loses. •Hence, the gain in electrical energy by the charge = corresponding losses in energy through resistances.
  • 28. CONDITIONS UNDER WHICH THE LAWS HOLD •In the case of the first law, a junction in a complete circuit must be considered. •For the second law, a closed loop must be considered.
  • 29. DEFINITION OF TERMS • JUNCTION: • NETWORK:
  • 31. THE WHEATSTONE BRIDGE EQUATION 𝑅1 𝑅2 = 𝑅3 𝑅4
  • 34. DETERMINATION OF RESISTIVITY OF A WIRE USING THE METER BRIDGE.