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(a) An electric water pump is powered by the 230 V mains supply - Edexcel - GCSE Physics - Question 5 - 2022 - Paper 1

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(a) An electric water pump is powered by the 230 V mains supply. Figure 12 shows the inside of the plug on the cable to the pump. (i) One wire in the plug is the ea... show full transcript

Worked Solution & Example Answer:(a) An electric water pump is powered by the 230 V mains supply - Edexcel - GCSE Physics - Question 5 - 2022 - Paper 1

Step 1

5 (a) (i) One wire in the plug is the earth wire.

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Answer

The other two wires are:

  1. Live and Neutral

The live wire carries current to the appliance, while the neutral wire carries current away from it.

Step 2

5 (a) (ii) Describe the purpose of the component labelled X.

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Answer

Component X is likely a fuse. Its purpose is to protect the appliance and the wiring by breaking the circuit if the current exceeds a safe level, preventing overheating and potential fires.

Step 3

5 (b) Calculate the current in the pump motor.

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Answer

To calculate the current, we will use the formula:

I=EV×tI = \frac{E}{V \times t}

Where:

  • E = 9000 J
  • V = 230 V
  • t = 1 minute = 60 seconds

First, convert the time from minutes to seconds:

t=1×60=60 secondst = 1 \times 60 = 60 \text{ seconds}

Now substitute the values into the equation:

I=9000 J230 V×60 sI = \frac{9000 \text{ J}}{230 \text{ V} \times 60 \text{ s}}

Calculating yields:

I=9000138000.65AI = \frac{9000}{13800} \approx 0.65 A

Step 4

5 (c) (i) 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 to the pump due to energy losses. Some energy is dissipated as thermal energy to the surroundings, due to friction and inefficiencies in the pump. In this case, the difference is 600 J, indicating energy was lost rather than used effectively.

Step 5

5 (c) (ii) Calculate the efficiency of the pump.

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Answer

To calculate the efficiency, we will use the equation:

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}}

Substituting the provided values:

efficiency=8400extJ9000extJ\text{efficiency} = \frac{8400 ext{ J}}{9000 ext{ J}}

Calculating the efficiency:

efficiency0.93 or 93%\text{efficiency} \approx 0.93 \text{ or } 93\%

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