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This question is about using the mains electricity supply - Edexcel - GCSE Physics - Question 5 - 2021 - Paper 1

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This question is about using the mains electricity supply. (a) (i) An electric kettle is used to boil some water. The mains supply voltage is 230 V. The power suppl... show full transcript

Worked Solution & Example Answer:This question is about using the mains electricity supply - Edexcel - GCSE Physics - Question 5 - 2021 - Paper 1

Step 1

Calculate the current in the kettle.

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Answer

To find the current supplied to the kettle, we will use the formula: I=PVI = \frac{P}{V} where:

  • P is the power (1.9 kW or 1900 W)
  • V is the voltage (230 V)

Substituting the values: I=19002308.26AI = \frac{1900}{230} \approx 8.26 A The current supplied to the kettle is approximately 8.3 A.

Step 2

Calculate the energy transferred to the coffee machine in 120 s.

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Answer

To calculate the energy transferred, we can use the formula: E=I×V×tE = I \times V \times t where:

  • I is the current (7.4 A)
  • V is the voltage (230 V)
  • t is the time (120 s)

Substituting the values: E=7.4×230×120=204240JE = 7.4 \times 230 \times 120 = 204240 J Thus, the energy transferred to the coffee machine in 120 seconds is 200,000 J.

Step 3

State the name of wire X and the name of wire Y.

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Answer

Wire X is the neutral wire, and wire Y is the live wire.

Step 4

State the name of component Z.

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Answer

Component Z is the fuse.

Step 5

Calculate the input current to the transformer.

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Answer

For the transformer, we can use the formula: input current×input voltage=output current×output voltage\text{input current} \times \text{input voltage} = \text{output current} \times \text{output voltage}

Rearranging for input current gives us: input current=output current×output voltageinput voltage\text{input current} = \frac{\text{output current} \times \text{output voltage}}{\text{input voltage}} Substituting the values: input current=2.37×1902301.89A\text{input current} = \frac{2.37 \times 190}{230} \approx 1.89 A The input current to the transformer is approximately 1.89 A.

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