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Resistance
Definition of an OHM
An ohm is a resistance in a conductor that
produces a potential difference of one volt when
a current of one ampere is flowing through it.
R =
Resistivity
Electrical resistivity (also known
as resistivity, specific electrical resistance, or
volume resistivity) is an intrinsic property that
quantifies how strongly a given material
opposes the flow of electric current.
 Units: Ohm-Meters
Resistivity Coefficient =
ρ (ohm-meters)
Factors that Affects the
Resistance of a Conductor
 The resistance of any material is determined by
the following factors:
 Material
 Length
 Cross-sectional Area
 Temperature
Resistance: Circular Wires
 Copper is the most widely used material because it
is quite malleable, ductile and available.
 Aluminum was tried for general wiring but because of
its thermal characteristics created difficulties.
 Silver and gold are used but because of cost, they
have been limited to places that justify the cost.
 Tungsten has a resistivity three times that of copper
but there are occasions when its physical
characteristics (durability and hardness) are the
overriding considerations.
Resistivity & Temp. Coeff. of
Commonly Used Conductors
Material
Resistivity ρ
(ohm m)
Temperature
coefficient α
per degree C
Conductivity
σ 
x 107
 /Ωm
Silver 1.59 x10-8
.0038 6.29
Copper 1.68 x10-8
.00386 5.95
Copper, annealed 1.72 x10-8
.00393 5.81
Aluminum 2.65 x10-8
.00429 3.77
Tungsten 5.6 x10-8
.0045 1.79
Iron 9.71 x10-8
.00651 1.03
Platinum 10.6 x10-8
.003927 0.943
Manganin 48.2 x10-8
.000002 0.207
Lead 22 x10-8
... 0.45
Mercury 98 x10-8
.0009 0.10
Nichrome
(Ni,Fe,Cr alloy)
100 x10-8
.0004 0.10
Constantan 49 x10-8
... 0.20
Carbon*
(graphite)
3-60 x10-5
-.0005 ...
Germanium* 1-500 x10-3
-.05 ...
Silicon* 0.1-60 ... -.07 ...
Glass 1-10000 x109
... ...
Quartz
(fused)
7.5 x1017
... ...
Hard rubber 1-100 x1013
... ...
Calculating Resistance from
Resistivity
Resistance: Circular Wires
in.
1000
1
mil1 =
Example:
Example 2:
Temperature Effects
 Temperature has a significant effect on the
resistance of conductors, semiconductors and
insulators.
 For good conductors, an increase in temperature will result
in an increase in the resistance level. Consequently,
conductors have positive temperature coefficients.
 For semiconductor materials, an increase in temperature
will result in a decrease in the resistance level.
Consequently, semiconductors have negative temperature
coefficients.
Calculating Resistance from
Temperature
Where:
T – inferred absolute zero resistance temperature
in °C
Annealed Copper = -234.5 °C
Aluminum = -236 °C
HDC = -242 °C
Example 1:
Example 2:
SUMMARY
The higher the resistivity of a conductor, the
higher its resistance.
The longer the length of a conductor, the higher
its resistance.
The lower the cross-sectional area of a
conductor, the higher its resistance.
The higher the temperature of a conductor, the
higher its resistance.

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Resistivity

  • 2. Definition of an OHM An ohm is a resistance in a conductor that produces a potential difference of one volt when a current of one ampere is flowing through it. R =
  • 3. Resistivity Electrical resistivity (also known as resistivity, specific electrical resistance, or volume resistivity) is an intrinsic property that quantifies how strongly a given material opposes the flow of electric current.  Units: Ohm-Meters Resistivity Coefficient = ρ (ohm-meters)
  • 4. Factors that Affects the Resistance of a Conductor  The resistance of any material is determined by the following factors:  Material  Length  Cross-sectional Area  Temperature
  • 5. Resistance: Circular Wires  Copper is the most widely used material because it is quite malleable, ductile and available.  Aluminum was tried for general wiring but because of its thermal characteristics created difficulties.  Silver and gold are used but because of cost, they have been limited to places that justify the cost.  Tungsten has a resistivity three times that of copper but there are occasions when its physical characteristics (durability and hardness) are the overriding considerations.
  • 6. Resistivity & Temp. Coeff. of Commonly Used Conductors Material Resistivity ρ (ohm m) Temperature coefficient α per degree C Conductivity σ  x 107  /Ωm Silver 1.59 x10-8 .0038 6.29 Copper 1.68 x10-8 .00386 5.95 Copper, annealed 1.72 x10-8 .00393 5.81 Aluminum 2.65 x10-8 .00429 3.77 Tungsten 5.6 x10-8 .0045 1.79 Iron 9.71 x10-8 .00651 1.03 Platinum 10.6 x10-8 .003927 0.943 Manganin 48.2 x10-8 .000002 0.207 Lead 22 x10-8 ... 0.45 Mercury 98 x10-8 .0009 0.10
  • 7. Nichrome (Ni,Fe,Cr alloy) 100 x10-8 .0004 0.10 Constantan 49 x10-8 ... 0.20 Carbon* (graphite) 3-60 x10-5 -.0005 ... Germanium* 1-500 x10-3 -.05 ... Silicon* 0.1-60 ... -.07 ... Glass 1-10000 x109 ... ... Quartz (fused) 7.5 x1017 ... ... Hard rubber 1-100 x1013 ... ...
  • 12. Temperature Effects  Temperature has a significant effect on the resistance of conductors, semiconductors and insulators.  For good conductors, an increase in temperature will result in an increase in the resistance level. Consequently, conductors have positive temperature coefficients.  For semiconductor materials, an increase in temperature will result in a decrease in the resistance level. Consequently, semiconductors have negative temperature coefficients.
  • 14. Where: T – inferred absolute zero resistance temperature in °C Annealed Copper = -234.5 °C Aluminum = -236 °C HDC = -242 °C
  • 17. SUMMARY The higher the resistivity of a conductor, the higher its resistance. The longer the length of a conductor, the higher its resistance. The lower the cross-sectional area of a conductor, the higher its resistance. The higher the temperature of a conductor, the higher its resistance.

Editor's Notes

  1. Insert chapter symbol on slide
  2. An intrinsic property is a property that an object or a thing has of itself, independently of other things, including its context. EX: DENSITY
  3. Include a small figure 1.1