FIGURE 4.1 below shows a block diagram of the national power grid in South Africa - NSC Electrical Technology Power Systems - Question 4 - 2024 - Paper 1
Question 4
FIGURE 4.1 below shows a block diagram of the national power grid in South Africa. Answer the questions that follow.
FIGURE 4.1: NATIONAL POWER GRID
4.1.1 State th... show full transcript
Worked Solution & Example Answer:FIGURE 4.1 below shows a block diagram of the national power grid in South Africa - NSC Electrical Technology Power Systems - Question 4 - 2024 - Paper 1
Step 1
4.1.1 State the voltage generated at block A.
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Answer
The voltage generated at block A is 22 kV.
Step 2
4.1.2 Name the standard international colour code for a three-phase system with reference to each phase.
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The standard international colour code for a three-phase system is as follows:
Phase 1 - Red
Phase 2 - Yellow
Phase 3 - Blue
Step 3
4.1.3 Briefly describe the national grid.
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The national grid is a network of over 25,000 km of high voltage power lines that allows electricity to be generated, transmitted, and distributed across the country.
Step 4
4.1.4 Explain why the transmission of electricity is done at such high voltages.
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Electricity is transmitted at high voltages to decrease the current flowing in the transmission lines, which reduces the copper losses associated with power transmission.
Step 5
4.1.5 Explain how the voltage for an industrial consumer is different from the voltage for a domestic consumer.
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An industrial consumer typically uses a three-phase voltage of 400 V, while domestic consumers use a single-phase voltage of 230 V.
Step 6
4.2 Give TWO reasons why an industrial consumer would prefer a three-phase supply over a single-phase supply.
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A three-phase system is more economical and efficient for powering large machinery.
A three-phase system can supply both three-phase and single-phase installations, offering flexibility in usage.
Step 7
4.3.1 Calculate the line current.
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The line current can be calculated using the formula:
S=3⋅VL⋅IL
Thus,
IL=3⋅VLS=3⋅400200,000=288.68A
Step 8
4.3.2 Calculate the phase current.
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The phase current can be calculated as follows:
IPH=3IL=3288.68=166.67A
Step 9
4.3.3 Calculate the power factor.
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The power factor can be calculated using:
Cosϕ=SP=200,000180,000=0.9
Step 10
4.3.4 Calculate the reactive power.
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To find the reactive power, we use:
θ=cos−1(0.9)=25.84°
Then,
Q=S2−P2=(200,000)2−(180,000)2≈87.17kVAr
Step 11
4.4.1 State where power factor correcting devices may be installed.
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Power factor correcting devices may be installed at central substations or built into power consuming equipment.
Step 12
4.4.2 Identify ONE improvement with reference to FIGURE 4.4 above.
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One improvement could be the reduction of reactive power.
Step 13
4.4.3 Explain how power factor correction affected the current drawn from the supply.
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Power factor correction reduces the phase angle and apparent power, which decreases the total current drawn from the supply while keeping the load and supply voltage stable.
Step 14
4.5 Differentiate between wattmeters and energy meters with reference to their applications.
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Wattmeters are used to measure instantaneous power in circuits, while energy meters measure the total electrical energy consumed over a specific period.
Step 15
4.6 Two wattmeters are used to measure the total power of a three-phase system.
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The reading of the second wattmeter can be calculated as: