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7. (a) Which of these is a non-renewable source of energy? A geothermal B natural gas C tidal D solar (b) Explain why renewable sources provide an increasing fraction of the electricity supply for many countries - Edexcel - GCSE Physics - Question 7 - 2018 - Paper 1

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7.-(a)-Which-of-these-is-a-non-renewable-source-of-energy?------A-geothermal-----B-natural-gas-----C-tidal-----D-solar--(b)-Explain-why-renewable-sources-provide-an-increasing-fraction-of-the-electricity-supply-for-many-countries-Edexcel-GCSE Physics-Question 7-2018-Paper 1.png

7. (a) Which of these is a non-renewable source of energy? A geothermal B natural gas C tidal D solar (b) Explain why renewable sources provide an ... show full transcript

Worked Solution & Example Answer:7. (a) Which of these is a non-renewable source of energy? A geothermal B natural gas C tidal D solar (b) Explain why renewable sources provide an increasing fraction of the electricity supply for many countries - Edexcel - GCSE Physics - Question 7 - 2018 - Paper 1

Step 1

Which of these is a non-renewable source of energy?

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Answer

The non-renewable source of energy among the options is B natural gas, as it is a fossil fuel and not replenished on a human timescale.

Step 2

Explain why renewable sources provide an increasing fraction of the electricity supply for many countries.

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Answer

Renewable sources such as wind, solar, and hydroelectric power are being increasingly utilized due to their sustainability and lower environmental impact. As technology improves, the efficiency and cost-effectiveness of these sources rise, leading to a decrease in reliance on non-renewable sources like coal and oil. Additionally, many countries are implementing policies to reduce carbon emissions, promoting the shift towards renewable energy.

Step 3

Calculate the minimum height that 7.0 kg of water must fall to gain 1300 J of kinetic energy.

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Answer

To calculate the minimum height, we can use the formula for gravitational potential energy (GPE): extGPE=mgh ext{GPE} = mgh where:

  • m = mass of water = 7.0 kg
  • g = gravitational acceleration = 10 m/s²
  • h = height (unknown)

Setting GPE equal to the kinetic energy: 1300=7.0imes10imesh1300 = 7.0 imes 10 imes h Rearranging gives: h=13007.0×10=18.57 mh = \frac{1300}{7.0 \times 10} = 18.57\ m Therefore, the minimum height is approximately 18.57 m.

Step 4

Calculate the speed of the moving water as it enters the turbine.

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Answer

To find the speed of the water, we can use the formula for kinetic energy (KE): KE=12mv2KE = \frac{1}{2} mv^2 where:

  • m = mass of water = 8.0 kg
  • KE = 1100 J

Rearranging for speed (v): v=2×KEmv = \sqrt{\frac{2 \times KE}{m}} Substituting: v=2×11008.0=27516.58 m/sv = \sqrt{\frac{2 \times 1100}{8.0}} = \sqrt{275} \approx 16.58\ m/s Thus, the speed of the moving water as it enters the turbine is approximately 16.58 m/s.

Step 5

Use the graph to determine the percentage of the kinetic energy transferred to the turbine from the air.

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Answer

To calculate the percentage of kinetic energy transferred, we need to find the kinetic energy before and after passing through the turbine on the graph:

  • Kinetic energy before (at 15 m/s): 8 kJ
  • Kinetic energy after (at 13 m/s): 6 kJ

The energy transferred to the turbine is: Energy Transferred=8kJ6kJ=2kJ\text{Energy Transferred} = 8 kJ - 6 kJ = 2 kJ

Now, the percentage transferred is calculated by:

= \left(\frac{2}{8}\right) \times 100\% = 25\%$$ Therefore, the percentage of kinetic energy transferred from the air to the turbine is 25%.

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