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Cambridge International A Level Biology Revision Guide

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Chapter P2: Planning, analysis and evaluation<br />

Describing the sequence of steps<br />

When you are describing your planned experiment, make<br />

sure that you describe a logical sequence of steps that<br />

you would follow. It is always worth jotting these down<br />

roughly first (perhaps on a spare page on the examination<br />

paper), to make sure that the steps follow one another in<br />

a sensible order, and that everything is fully explained.<br />

You might like to draw labelled or annotated diagrams to<br />

explain some of the steps – it is sometimes quicker and<br />

easier to do it that way. Diagrams are very often the best<br />

way to describe how you would assemble the apparatus.<br />

Risk assessment<br />

An extremely important part of planning any experiment<br />

is to think about the potential hazards involved. In biology<br />

experiments, there often are not any significant risks, and<br />

if that is the case then you should say so. Do not invent risks<br />

when there are none. Do, though, always mention risk, even<br />

if it is just to say that you do not think there is any.<br />

If you do identify any significant risks, then you should<br />

explain how you would minimise them. For example, in the<br />

yeast experiment, you might decide to use temperatures up<br />

to 80 °C. This is hot enough to burn the skin, so you would<br />

need to take precautions when handling the apparatus<br />

in a water bath at that temperature. You should lift the<br />

apparatus in and out using tongs, or use heatproof and<br />

waterproof gloves.<br />

Recording and displaying<br />

results<br />

You may be asked to construct a results table that you<br />

could use to fill in your results. This is described on pages<br />

255–256 in Chapter P1.<br />

You may also want to describe how you would use the<br />

data to plot a graph, explaining what you would put on<br />

each axis and the type of graph you would draw.<br />

Using the data to reach a conclusion<br />

You may be asked how you would use your collected<br />

results to reach a conclusion. Usually, the conclusion will<br />

be whether or not the results support your hypothesis.<br />

(Remember that they will never prove it.) This is described<br />

on page 259 in Chapter P1.<br />

Analysis, conclusions<br />

and evaluation<br />

In a written practical examination, generally at least one<br />

question will provide you with sets of data. You could<br />

be asked how to process the data (for example, by doing<br />

calculations) in order to be able to use them to make a<br />

conclusion. You could be asked to assess the reliability of<br />

the investigation. This should be familiar from your AS<br />

work, but there is one big step up at this stage – you need<br />

to be able to use statistics to assess the variability of the<br />

data, or the significance of your results.<br />

Note that you do not have to learn any of the formulae<br />

for the statistical tests. They will always be provided for<br />

you in the question.<br />

Mean, median and mode<br />

A large lemon tree has several hundred fruits on it.<br />

Imagine that you have measured the masses of 40 lemons<br />

from this tree. These are the results, recorded to the<br />

nearest gram and arranged in order of increasing mass.<br />

57, 60, 67, 72, 72, 76, 78, 79, 81, 83, 84, 86, 87,<br />

88, 88, 90, 92, 92, 93, 94, 95, 97, 98, 99, 100,<br />

101, 101, 103, 105, 106, 107, 109, 111, 113,<br />

119, 120, 125, 128, 132, 135<br />

To calculate the mean, add up all the readings and divide<br />

by the total number of readings.<br />

sum of individual values 3823<br />

mean = = = 96<br />

total number of values 40<br />

When you do this calculation, your calculator will read<br />

95.575. However, you should not record this value. You<br />

need to consider the appropriate number of decimal places<br />

to use. Here, the masses of the lemons were recorded to the<br />

nearest whole number, so we can record the mean either<br />

to the nearest whole number, which is 96, or to one more<br />

decimal place, which is 95.6.<br />

To find the median and mode, you need to plot your<br />

results as a frequency histogram (Figure P2.4).<br />

The mode (modal class) is the most common class<br />

in the set of results. For these results, the modal class is<br />

90–94 g.<br />

The median is the middle value of all the values<br />

in the data set. In this case, the median class is 95–99 g.<br />

495

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