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Gas exchange surfaces and Fick's law: Edexcel International A Level Biology questions

Edexcel International A Level Biology past-paper questions on 2.1.1 Gas exchange surfaces and Fick's law, 2019–2025, with mark schemes and examiner’s reports where available.

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3,127 questions

  1. Q4(a)

    June 2025 · AS Unit 1

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  2. The start of question 4

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  3. Q1(b)(i)

    October 2024 · AS Unit 1

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  4. Q1(b)(ii)

    October 2024 · AS Unit 1

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  5. Q1(b)(iii)

    October 2024 · AS Unit 1

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  6. Q4(b)(i)

    June 2024 · AS Unit 1

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  7. Q4(b)(ii)

    June 2024 · AS Unit 1

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  8. Q4(c)(i)

    June 2024 · AS Unit 1

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  10. Q4(a)(ii)

    June 2023 · AS Unit 1

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  11. Q4(a)(iii)

    June 2023 · AS Unit 1

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  12. Q4(b)

    June 2023 · AS Unit 1

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  14. Q7(c)(ii)

    January 2023 · AS Unit 1

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  15. Q5(a)

    October 2022 · AS Unit 1

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  16. Q5(b)

    October 2022 · AS Unit 1

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  17. Q5(d)

    October 2022 · AS Unit 1

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  18. Q4(b)(i)

    October 2021 · AS Unit 1

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  19. Q2(a)(i)

    October 2021 · AS Unit 2

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  20. Q6(a)(ii)

    January 2021 · AS Unit 1

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All 23 questions on Gas exchange surfaces and Fick's law, as a list
  1. June 2025, AS Unit 1, Q4(a) (3 marks): The gas exchange surfaces of a frog change as a tadpole develops into an adult frog. The graph shows some of these changes. 100 80 lungs Percentage of 60 oxygen
  2. June 2025, AS Unit 1, Q4(c) (6 marks): The diagram shows the distribution of blood flowing through the circulatory system of a frog. The percentages of blood flowing through the parts of the circulat
  3. October 2024, AS Unit 1, Q1(b)(i) (1 mark): The amoeba can be roughly spherical, as shown in Shape 1. Which is the surface area of the amoeba in this shape? Use the formula: surface area of a sphere = 4πr
  4. October 2024, AS Unit 1, Q1(b)(ii) (1 mark): The mass of the amoeba stays the same when it changes from Shape 1 to Shape 2. Which row of the table shows what happens to the surface area and volume of this
  5. October 2024, AS Unit 1, Q1(b)(iii) (2 marks): Explain why an amoeba can rely on diffusion to supply the oxygen it needs. (2)
  6. June 2024, AS Unit 1, Q4(b)(i) (1 mark): Name two other factors that affect the rate of diffusion. (1) 1 2
  7. June 2024, AS Unit 1, Q4(b)(ii) (1 mark): Name the law of diffusion that can be used to calculate the rate of diffusion. (1)
  8. June 2024, AS Unit 1, Q4(c)(i) (2 marks): Complete the table to show the missing values. (2)
  9. June 2024, AS Unit 1, Q4(c)(ii) (3 marks): Explain why it is important for body cells to be close to capillaries to meet the demands of respiration. Use the information in the question and the table to s
  10. June 2023, AS Unit 1, Q4(a)(ii) (1 mark): Which is the surface area, in mm2, of this hydra? Use the formula: surface area = 2πrl (1) A 0.9 π B 1.8 π C 3.6 π D 5.4 π
  11. June 2023, AS Unit 1, Q4(a)(iii) (2 marks): Another hydra has a surface area of 2.3 π mm2, a body length of 1.8 mm and a diameter of 1.2 mm. Calculate the surface area to volume ratio of this hydra. Use t
  12. June 2023, AS Unit 1, Q4(b) (3 marks): A hydra has a hollow body that is made up of two layers of cells. Explain how a hydra is adapted for gas exchange. (3)
  13. January 2023, AS Unit 1, Q7(b) (3 marks): Explain why large lungs and a large heart would help a yak to survive at high altitudes. (3)
  14. January 2023, AS Unit 1, Q7(c)(ii) (2 marks): The diagram gives some information about two spheres, sphere A and sphere B. Sphere A Sphere B 8 mm 16 mm • sphere A has a surface area : volume ratio of 1 : 1.
  15. October 2022, AS Unit 1, Q5(a) (1 mark): Name the law on which this formula is based. (1)
  16. October 2022, AS Unit 1, Q5(b) (1 mark): What will happen to the rate of diffusion if all three of the following are changed at the same time? • the surface area is halved • the concentration gradient
  17. October 2022, AS Unit 1, Q5(d) (6 marks): The photograph shows a hellbender salamander. skin folds (Source: © Robert Hamilton/Alamy Stock Photo) These salamanders live in freshwater streams that are sha
  18. October 2021, AS Unit 1, Q4(b)(i) (2 marks): The length of the head of a butterfly is 4 mm, the thorax is 6 mm and the abdomen is 18 mm. Estimate the surface area to volume ratio of the butterfly. Assume t
  19. October 2021, AS Unit 2, Q2(a)(i) (2 marks): Calculate the surface area : volume ratio of one cube with a length of 2.5 cm. (2) Answer
  20. January 2021, AS Unit 1, Q6(a)(ii) (2 marks): Smoking is a cause of emphysema. People with emphysema have weakened alveoli that can collapse, creating fewer but larger alveoli. Explain how this will affect
  21. January 2021, AS Unit 1, Q6(b) (6 marks): Bird embryos develop inside hard-shelled eggs. Gas exchange occurs across the shell of the egg. The oxygen diffuses into the bloodstream of the developing embry
  22. June 2019, AS Unit 1, Q7(d)(ii) (2 marks): The red blood cells of the giraffe are about one third the size of human red blood cells, so that they can pass through the very narrow capillaries. The small s
  23. January 2019, AS Unit 1, Q8(a) (2 marks): The height of a mouse is 3 cm. Calculate how many times taller an elephant is than a mouse. Use the white line drawn on the photograph of the elephant to calcul

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