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An electric water pump is powered by the 230 V mains supply - Edexcel - GCSE Physics Combined Science - Question 3 - 2022 - Paper 1

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An electric water pump is powered by the 230 V mains supply. Figure 5 shows the inside of the plug on the cable to the pump. (i) One wire in the plug is the earth w... show full transcript

Worked Solution & Example Answer:An electric water pump is powered by the 230 V mains supply - Edexcel - GCSE Physics Combined Science - Question 3 - 2022 - Paper 1

Step 1

One wire in the plug is the earth wire. The other two wires are:

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Answer

The correct pairing is A: live and neutral. The earth wire is essential for safety, providing a path for electric current to safely discharge in case of a fault.

Step 2

Describe the purpose of the component labelled X.

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Answer

Component X typically refers to a fuse or circuit breaker. Its purpose is to protect the electrical circuit by breaking the connection in case of excess current, thereby preventing potential damage or fire hazards.

Step 3

Calculate the current in the pump motor.

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Answer

To find the current (I), we will use the formula:

I=EV×tI = \frac{E}{V \times t}

Where:

  • E = 9000 J (energy transferred)
  • V = 230 V (voltage)
  • t = 1 minute = 60 seconds.

Substituting the values in:

I=9000230×60I = \frac{9000}{230 \times 60} =900013800 = \frac{9000}{13800} 0.65A \approx 0.65 A

Step 4

Explain why the useful energy transferred to the water is different from the total energy supplied to the pump.

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Answer

The useful energy transferred to the water is less than the total energy supplied because of energy losses in the system. These losses can occur due to factors like friction, heat dissipation, and inefficiencies in the pump’s mechanism, which prevent all the supplied energy from being converted to useful work.

Step 5

Calculate the efficiency of the pump.

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Answer

The efficiency of the pump can be calculated using the formula:

efficiency=useful energy transferred by the pumptotal energy supplied to the pump\text{efficiency} = \frac{\text{useful energy transferred by the pump}}{\text{total energy supplied to the pump}}

Where:

  • Useful energy = 8400 J
  • Total energy = 9000 J

Substituting the values:

efficiency=840090000.9333\text{efficiency} = \frac{8400}{9000} \approx 0.9333

Converting this to a percentage:

efficiency93.33%\text{efficiency} \approx 93.33\%

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