1. |
Resistance can be described as the:
A. |
opposition to current flow |
B. |
resist rate of the voltage |
C. |
current acceptability of a voltage |
D. |
opposition to voltage flow |
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2. |
The resistance of a material is most commonly determined by four factors-length, cross-sectional area, type of material and:
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3. |
The resistance of a conductor is proportional to its:
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4. |
The resistance of a conductor is inversely proportional to its:
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5. |
Look at the following table:
The above table gives the resistivity of some common materials used in the electrical industry. The best conductor shown on the table is:
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6. |
Resistivity of a material is defined as the:
A. |
amount of opposition to a flow of resistance through 1 meter cube of the material |
B. |
resistance between the opposite faces of a 1 meter cube at a specified temperature |
C. |
resistance of 100 meters of 1.5 mm2 copper cable at a specified temperature |
D. |
resistance between two faces of a 1 mm2 block of that material at 20 °C |
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7. |
The following formula can be used to determine the resistance of a length of conductor.
In the formula the symbol ρ stands for the:
A. |
cross-sectional area of the conductor in m2 |
B. |
product of the length of the conductor in meters |
C. |
resistivity of the material on ohm-meters |
D. |
resistance of the conductor ohms per meter |
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8. |
A copper cable has a length of 450 m and a cross-sectional area of 4.0 mm2. If the resistivity of the copper is 1.72E-8 Ωm, then the resistance of this cable will be:
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9. |
A 10 Ω resistor is to be made from manganin wire with cross-sectional area of 0.2 mm2. If manganin has a resistivity of 48 E–8 Ωm, then the required length of this size manganin wire will be:
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10. |
The temperature coefficient of resistance of a material is defined as the change in:
A. |
temperature per degree per ohm |
B. |
resistance per ohm per degree Celsius |
C. |
cross-sectional area per meter per degree Celsius |
D. |
length per meter per ohm resistance |
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11. |
For some materials, an increase in temperature causes an increase in resistance; these materials are said to have a:
A. |
standard temperature coefficient |
B. |
negative temperature coefficient |
C. |
positive temperature coefficient |
D. |
ambient temperature coefficient |
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12. |
Look at the following graph:
The above graph shows the effect of an increase in temperature on a copper conductor. The graph shows that the increase of resistance plotted against temperature is:
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13. |
The inferred zero formula for determining the resistance of a copper conductor is shown:
In the formula, the term t2stands for the:
A. |
final temperature of the conductor |
B. |
initial temperature of the conductor |
C. |
final resistance of the conductor |
D. |
initial resistance of the conductor |
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14. |
The resistance of a coil of copper wire is 30 Ω at 15ºC. Its resistance at 75ºC will be:
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15. |
An electric motor has a winding resistance of 15 Ω at 20ºC. After running up to temperature at full load the resistance is measured as 19 Ω. The temperature of the windings will now be:
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16. |
The temperature coefficient of resistance is defined as the change in:
A. |
temperature per degree per ohm resistance |
B. |
the coefficient of current allowed through a resistance |
C. |
the resistance of a voltage path per change in current in amperes |
D. |
resistance per ohm per degree change in temperature |
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17. |
The above formula can be used to determine the resistance of a conductor using the temperature coefficient of resistance method.
In the formula the term R1 stands for the:
A. |
initial resistance of the conductor |
B. |
final resistance of the conductor |
C. |
initial temperature of the conductor |
D. |
final temperature of the conductor |
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18. |
If copper conductor has a resistance of 15 Ω at 0ºC, then using the temperature coefficient of resistance method (Note: Consider the temperature coefficient of resistance of copper to be 0.004 27 Ω/Ω/ºC at 0°C.), its resistance at 20ºC will be:
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19. |
The supply to a 15A air-conditioning unit consists of copper conductors with a cross-sectional area of 2.5 mm2 and a total resistance of 0.38 Ω. When the air-conditioner is operating, the power lost in the conductors will be:
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20. |
Many materials produce an effect known as ‘superconductivity’ when they are cooled below a certain temperature. At the critical temperature:
A. |
electrons cannot pass through the material |
B. |
the material exhibits a super resistance of a very high ohmic value |
C. |
all the electrons speed up and reach a super-high temperature |
D. |
electrons can pass through the material with seemingly zero resistance |
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21. |
When current flows through a conductor, the conductor will heat up. If the conductor temperature exceeds the insulation rating of the cable then the:
A. |
insulation can be damaged |
B. |
circuit current will stop |
C. |
cable will begin to cool |
D. |
circuit current increase |
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22. |
A resistance of 120 Ω is required to carry 200 mA of current. The value of power dissipation required by this resistor is:
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23. |
Smaller value resistors, from 5 watts to several hundred watts, are commonly:
B. |
carbon film type with conductive paint |
C. |
wire wound on a ceramic former |
D. |
metal-oxide on a phenolic base |
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24. |
The E12 range of preferred values of resistors is based on a tolerance of:
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25. |
Look at the following diagram:
The size of the above resistor is:
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26. |
Look at the following diagram:
The above diagram shows the characteristic for a typical PTC thermistor. For an increase in temperature, the resistance of the thermistor will:
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27. |
Look at the following diagram:
The above diagram shows the characteristic for a typical NTC thermistor. For an increase in temperature between 50°C and 60°C, the resistance of the thermistor:
B. |
decreases at the knee point |
C. |
decreases in an almost linear manner |
D. |
will be equal to the resistance at 20°C |
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28. |
The voltage dependent resistor normally only conducts when the:
A. |
circuit current exceeds a certain designed value |
B. |
power rating of the supply is exceeded |
C. |
supply voltage needs boosting |
D. |
supply voltage exceeds a designed limit |
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29. |
Light-dependent resistors are used to detect light levels such as in PE (photo-electric) cells on power poles to turn street lights on and off, or to control other night lighting. When light falls on the resistor:
A. |
its resistance changes |
C. |
it generates a current |
D. |
its resistance always remain the same |
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30. |
Liquid resistors are often used in motor starters. One advantage of liquid resistance is that the resistance value:
A. |
increases as the temperature rises |
B. |
decreases as the temperature rises |
C. |
decreases as the temperature decreases |
D. |
increases as the temperature increases |
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