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Draw a pie chart to indicate THREE biomes which constitute the highest percentage

Geography

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3.1.1 Give the definition of biome from the extract.
A biome is any area with a particular climate together with all the living organisms occurring in the area. It derives its name from the dominant type of vegetation occurring in the area.

3.1.2 Explain one adaptation that allows plants to survive in the succulent Karoo.
Plants in the succulent Karoo have fleshy leaves or stems that store water, allowing them to survive long periods of drought characteristic of arid environments.

3.1.3 Draw a pie chart to indicate THREE biomes which contribute the highest percentage.
As an AI, I cannot draw a visual pie chart. However, I can provide the data and calculations needed to construct one.

  1. Identify the three biomes with the highest percentages from the table.

    • Savanna: 32.5%32.5\%
    • Grassland: 27.9%27.9\%
    • Nama-Karoo: 19.5%19.5\%
  2. Calculate the angle for each biome in a 360∘360^\circ pie chart.

    • Savanna: 32.5100×360∘=117∘\frac{32.5}{100} \times 360^\circ = 117^\circ
    • Grassland: 27.9100×360∘=100.44∘≈100∘\frac{27.9}{100} \times 360^\circ = 100.44^\circ \approx 100^\circ
    • Nama-Karoo: 19.5100×360∘=70.2∘≈70∘\frac{19.5}{100} \times 360^\circ = 70.2^\circ \approx 70^\circ

    To draw the pie chart, you would divide a circle into sectors with these angles, labeling each sector with the corresponding biome.

    3.3.1 Name the type of dating that is illustrated in this table.

    Carbon-14 dating (or Radiometric dating)\boxed{\text{Carbon-14 dating (or Radiometric dating)}}

    3.3.2 Identify the following in the table:

    a) Independent variable

    Number of half-lives elapsed (or Years from present)\boxed{\text{Number of half-lives elapsed (or Years from present)}}

    b) Dependent variable

    % of original carbon remaining\boxed{\text{\% of original carbon remaining}}

    3.3.3 Calculate the values of X and Y.

  3. Calculate X (Years from present for 5 half-lives).

    From the table, 1 half-life = 5,730 years.
    X=5×5,730 yearsX = 5 \times 5,730 \text{ years}
    X=28,650 yearsX = 28,650 \text{ years}

  4. Calculate Y (% of original carbon remaining for 5 half-lives).

    The percentage halves with each half-life.
    After 4 half-lives, 6.25%6.25\% remains.
    Y=6.252Y = \frac{6.25}{2}
    Y=3.125%Y = 3.125\%

    X=28,650 years,Y=3.125%\boxed{X = 28,650 \text{ years}, Y = 3.125\%}

    3.3.4 Give TWO limitations of carbon dating.

    • It can only be used to date organic materials (materials that were once living).
    • It is only accurate for dating objects up to approximately 50,000 to 60,000 years old due to the relatively short half-life of Carbon-14.
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