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QUESTION 3: THREE-PHASE TRANSFORMERS 3.1 State TWO functions of the oil used in oil-filled transformers - NSC Electrical Technology Power Systems - Question 3 - 2016 - Paper 1

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QUESTION 3: THREE-PHASE TRANSFORMERS 3.1 State TWO functions of the oil used in oil-filled transformers. 3.2 Name TWO losses that occur in transformers. 3.3 State... show full transcript

Worked Solution & Example Answer:QUESTION 3: THREE-PHASE TRANSFORMERS 3.1 State TWO functions of the oil used in oil-filled transformers - NSC Electrical Technology Power Systems - Question 3 - 2016 - Paper 1

Step 1

3.5 Describe what would happen to the primary current of a step-down transformer if the load of the transformer were increased.

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Answer

If the load of the transformer is increased, it will demand more power from the supply to maintain the increased load. As the voltage is constant across the primary side, the primary current will increase accordingly to supply the additional power.

Step 2

3.6.1 Primary line current

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Answer

The primary line current can be calculated using the formula:

IPL=S3VLPI_{PL} = \frac{S}{\sqrt{3} V_{L_{P}}}

Substituting the given values:

IPL=200003×6600=1.75AI_{PL} = \frac{20000}{\sqrt{3} \times 6600} = 1.75 A

Step 3

3.6.2 Secondary phase voltage

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Answer

The secondary phase voltage can be found using the formula:

VPH=VLS3V_{PH} = \frac{V_{L_{S}}}{\sqrt{3}}

Substituting the values:

VPH=3803=219.39VV_{PH} = \frac{380}{\sqrt{3}} = 219.39 V

Step 4

3.6.3 Transformation ratio

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Answer

The transformation ratio can be calculated with the formula:

NP:NS=VPHPVPHSN_{P} : N_{S} = \frac{V_{PH_{P}}}{V_{PH_{S}}}

Where:

  • VPHP=6600V_{PH_{P}} = 6600 V
  • VPHS=219.39V_{PH_{S}} = 219.39 V

Thus,

TR=6600219.3930:1TR = \frac{6600}{219.39} \approx 30 : 1

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