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Cambridge International A Level Biology Revision Guide

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Chapter P1: Practical skills for AS<br />

Summary<br />

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In an experiment investigating the effect of one variable<br />

on another, the independent variable is the one that you<br />

change and the dependent variable is the one that you<br />

measure. All other variables should be controlled (kept<br />

constant). The range of the independent variable is the<br />

spread from lowest to highest value. The interval is the<br />

distance between each value in the range. Temperature<br />

can be kept constant or varied using a water bath. pH<br />

can be kept constant or varied using buffer solutions.<br />

The accuracy of a measurement is how true it is.<br />

For example, an accurate measuring cylinder reads<br />

exactly 50 cm 3 when it contains 50 cm 3 of liquid. The<br />

precision of a measuring instrument is how consistent<br />

it is in giving exactly the same reading for the same<br />

value. The reliability of a set of measurements is the<br />

degree of trust that you can have in them. A reliable<br />

set of measurements are likely to be very similar if you<br />

are able to do the same experiment again. If you are<br />

concerned about reliability, then do at least three repeat<br />

measurements for each value of your independent<br />

variable, and calculate a mean.<br />

In general, the error in any measurement is half the<br />

value of the smallest division on the scale. For example,<br />

on a measuring cylinder marked in 2 cm 3 divisions, the<br />

error in any reading will be ±1 cm 3 . If you are taking two<br />

readings and calculating the difference between them,<br />

then the error is ±1 cm 3 for each reading, making a total<br />

error of ±2 cm 3 .<br />

Results tables should be constructed with the<br />

independent variable in the first column and the<br />

readings for the dependent variable(s) in the next<br />

column(s). Units go in the headings, not in the body of<br />

the table. Each value should be recorded to the same<br />

number of decimal places. This is also the case for any<br />

calculated values.<br />

In a line graph, the independent variable goes on<br />

the x-axis and the dependent variable on the y-axis.<br />

Headings must include units. Scales must go up in even<br />

and sensible steps. Points should be plotted as small<br />

crosses or as encircled dots. Lines should be best-fit or<br />

ruled between successive points. Do not extrapolate.<br />

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Bar charts are drawn when there is a discontinuous<br />

variable on the x-axis. Bars in a bar chart do not touch.<br />

Frequency diagrams or histograms are drawn when<br />

there is a continuous variable on the x-axis. Bars touch.<br />

Conclusions should be short and to the point. They<br />

should use the results to answer the question posed by<br />

the investigation. They should not go beyond what is<br />

shown by the results. Do not confuse conclusion with<br />

discussion.<br />

When describing data displayed on a graph, begin by<br />

stating the general trend and then describe any points<br />

at which the gradient of the curve changes. Quote<br />

figures from from the x-axis and y-axis coordinates for<br />

these points. Do not use language suggesting time (e.g.<br />

‘faster’) if time is not shown on the x-axis or y-axis.<br />

Show every small step whenever you are asked to do a<br />

calculation.<br />

Do not confuse mistakes with experimental errors.<br />

Mistakes should not happen. Experimental errors are<br />

often unavoidable, unless you have the opportunity to<br />

use a better technique or better apparatus. Systematic<br />

errors are those which have the same magnitude and<br />

direction throughout the experiment, and are usually<br />

caused by limitations in the measuring instruments.<br />

Random errors are those which vary in magnitude and<br />

direction during the experiment, and may be caused<br />

by difficulty in controlling variables or in making<br />

judgements. When asked to suggest improvements in<br />

an experiment, concentrate on the main sources of error<br />

and suggest ways of reducing them.<br />

When making drawings from a microscope, a low-power<br />

plan should show only the outlines of tissues and no<br />

individual cells. Be prepared to go up to high power to<br />

get more information about where one tissue ends and<br />

another begins. High-power drawings should show as<br />

much detail as possible, including details of individual<br />

cells.<br />

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