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Scaling Up

Surface area to volume ratio and exchange surfaces

  • 3 things to know
  • Paper 1 (Biology)

Overview

Calculating the surface area, volume and surface area to volume ratio of cubes and blocks, how the ratio falls as organisms get larger, why single-celled organisms rely on diffusion while large animals need exchange surfaces and transport systems, what makes an exchange surface efficient, and the oxygen, carbon dioxide, urea, water, food molecules and mineral ions that organisms take in, transport or remove.

What you need to know

Answer each one before you reveal it.

Your recallNot started
Key term

Name three features that make an exchange surface efficient.

Key term

Why does an organism need water transported around it?

Key term

In what form are food molecules carried around an animal's body?

Questions from this subtopic

Each one with the model answer underneath.

  1. 1

    A cube has sides of 2 cm. State its surface area, its volume and its surface area to volume ratio.

    Model answer

    Its surface area is 24 cm², its volume is 8 cm³, and the ratio is 3:1.

  2. 2

    A cube has sides of 4 cm. State its surface area, its volume and its surface area to volume ratio.

    Model answer

    Its surface area is 96 cm², its volume is 64 cm³, and the ratio is 1.5:1.

  3. 3

    One cube has sides of 1 cm and another has sides of 3 cm. Which has the larger surface area to volume ratio, and what are the two ratios?

    Model answer

    The 1 cm cube, at 6 cm² to 1 cm³, a ratio of 6:1, against 54 cm² to 27 cm³, a ratio of 2:1.

  4. 4

    A block measures 4 cm by 2 cm by 1 cm. State its surface area, its volume and its surface area to volume ratio.

    Model answer

    Its surface area is 28 cm², its volume is 8 cm³, and the ratio is 3.5:1.

  5. 5

    What happens to the surface area to volume ratio of an organism as it gets larger?

    Model answer

    It gets smaller, because volume increases faster than surface area does.

  6. 6

    Why can a single-celled organism rely on diffusion across its surface alone?

    Model answer

    Its surface area to volume ratio is very large and no part of it is far from the surface, so diffusion supplies its needs fast enough.

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