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5.1 Name parts A and B - NSC Electrical Technology Power Systems - Question 5 - 2021 - Paper 1

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5.1 Name parts A and B. 5.1.1 State ONE important advantage of using this type of a rotor compared to using a motor with brushes and slip rings. 5.1.3 Give ONE rea... show full transcript

Worked Solution & Example Answer:5.1 Name parts A and B - NSC Electrical Technology Power Systems - Question 5 - 2021 - Paper 1

Step 1

Name parts A and B.

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Answer

A - End ring B - Bearing

Step 2

State ONE important advantage of using this type of a rotor compared to using a motor with brushes and slip rings.

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Answer

Using a rotor without brushes and slip rings requires less maintenance since it eliminates the need to replace brushes and avoids issues with sparking.

Step 3

Give ONE reason why the rotor bars are skewed.

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Answer

Skewing the rotor bars helps to reduce cogging, which minimizes the tendency of the rotor to lock into fixed positions, improving smooth operation.

Step 4

Explain the following terms with reference to motors: Slip

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Answer

Slip is defined as the difference between the synchronous speed (S) and the actual rotor speed (R) of an induction motor, expressed as a percentage: ext{Slip} = rac{S - R}{S} imes 100. It indicates how much slower the rotor is compared to the rotating magnetic field produced by the stator.

Step 5

Explain the following terms with reference to motors: Commissioning

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Answer

Commissioning refers to the process where the electric motor is connected to the power supply and load after all preparations, including electrical and mechanical inspections, have been completed. It ensures that the motor is ready for its operational environment.

Step 6

State ONE type of mechanical inspection that must be conducted after installation and before commissioning.

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Answer

Inspecting mounting bolts to ensure they are properly tightened is crucial to prevent mechanical failure during operation.

Step 7

Calculate the: Pole pairs per phase

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Answer

The pole pairs per phase can be calculated as follows: extPolepairsperphase=123=4 ext{Pole pairs per phase} = \frac{12}{3} = 4. Thus, there are 4 pole pairs.

Step 8

Calculate the: Synchronous speed of the motor

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Answer

The synchronous speed (n_s) is given by the formula: ns=f×60p=50×6012=250n_s = \frac{f \times 60}{p} = \frac{50 \times 60}{12} = 250 The synchronous speed of the motor is 1500 rpm.

Step 9

Calculate the: Rotor speed with a 3% slip

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The rotor speed (n_r) can be calculated as: nr=ns(13100)=15000.97=1455rpmn_r = n_s \cdot \left(1 - \frac{3}{100}\right) = 1500 \cdot 0.97 = 1455 \, \text{rpm} The rotor speed is 1455 rpm.

Step 10

Calculate the: Efficiency of the motor

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Answer

The efficiency (η) can be calculated using the formula: η=PinlossesPin×100\eta = \frac{P_{in} - \text{losses}}{P_{in}} \times 100 Plugging in the values: η=2500080025000×100=96.8%\eta = \frac{25000 - 800}{25000} \times 100 = 96.8\% The efficiency of the motor is 96.8%.

Step 11

Identify the control circuit in FIGURE 5.5.

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Answer

The control circuit shown in FIGURE 5.5 is a forward-reverse control circuit.

Step 12

Explain the function of the following components used in the circuit: (a) OLN/C

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Answer

The OLN/C component will open the moment the current surpasses the preset rated current, stopping the flow of current to the motor and ensuring safe operation.

Step 13

Explain the function of the following components used in the circuit: (b) MC2/N/O

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Answer

The MC2/N/O component is the retain contact for the reverse contactor, ensuring that current continues to flow to MC2 after the start button is released.

Step 14

Explain why the MC2/N/C contact is connected in series with the MC2 contactor coil.

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Answer

The MC2/N/C contact is used as an interlocking contact. When MC1 (forward) is activated, the MC2/N/C contact opens, ensuring that current cannot flow to MC2, preventing accidental activation of both forward and reverse operations simultaneously.

Step 15

Calculate the full-load current of the motor if the maximum starting-line current is seven times the full-load current.

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Answer

Let IFLI_{FL} be the full-load current. Given the maximum starting line current is 7 times full-load current, we can express it as: Imax=IFLimes7100=IFL×7IFL=100714.29AI_{max} = I_{FL} imes 7 \Rightarrow 100 = I_{FL} \times 7 \Rightarrow I_{FL} = \frac{100}{7} \approx 14.29 \, A The full-load current of the motor is approximately 14.29 A.

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