Photo AI

Figure 7 shows cavity wall insulation being installed in the wall of a house - AQA - GCSE Physics Combined Science - Question 5 - 2018 - Paper 1

Question icon

Question 5

Figure-7-shows-cavity-wall-insulation-being-installed-in-the-wall-of-a-house-AQA-GCSE Physics Combined Science-Question 5-2018-Paper 1.png

Figure 7 shows cavity wall insulation being installed in the wall of a house. (05.1) Explain how the wall reduces unwanted energy transfers. (05.2) The cavity ins... show full transcript

Worked Solution & Example Answer:Figure 7 shows cavity wall insulation being installed in the wall of a house - AQA - GCSE Physics Combined Science - Question 5 - 2018 - Paper 1

Step 1

Explain how the wall reduces unwanted energy transfers.

96%

114 rated

Answer

The wall is constructed with two or three layers, including cavity wall insulation. The materials used, such as the brick, block, and insulation, have low thermal conductivity. This means that they transfer less energy by conduction, reducing the unwanted energy transfers and keeping the heat inside the house more effectively.

Step 2

Determine the temperature inside the house after 30 minutes.

99%

104 rated

Answer

To find the temperature after 30 minutes, we can calculate the average temperature of the intervals surrounding the 30-minute mark:

Using the values from the table:

  • At 20 minutes, the temperature is 20.8 °C.
  • At 40 minutes, the temperature is 17.4 °C.

Using the formula for the average:

T = \frac{T_{20} + T_{40}}{2} = \frac{20.8 + 17.4}{2} = 19.1 \, ^{\circ}C

So, the temperature inside the house after 30 minutes is approximately 19.1 °C.

Step 3

Describe how different energy stores are changed by the boiler.

96%

101 rated

Answer

The gas boiler alters various energy stores in the following ways:

  1. The chemical energy store of the fuel decreases as it is burned to produce heat.
  2. The thermal energy store of the water increases as it absorbs heat from the hot gases, raising its temperature.
  3. The thermal energy store of the air or atmosphere increases, as heat is released into the surrounding environment.

Step 4

Calculate the power of the boiler.

98%

120 rated

Answer

To find the power of the boiler, we can use the equation:

P=EtP = \frac{E}{t}

Where:

  • E=15MJ=15,000,000JE = 15 \, MJ = 15,000,000 \, J
  • t=10minutes=10×60=600secondst = 10 \, minutes = 10 \times 60 = 600 \, seconds

Now substituting the values in:

P=15,000,000J600s=25,000WP = \frac{15,000,000 \, J}{600 \, s} = 25,000 \, W

Thus, the power of the boiler is 25,000 W.

Join the GCSE students using SimpleStudy...

97% of Students

Report Improved Results

98% of Students

Recommend to friends

100,000+

Students Supported

1 Million+

Questions answered

;