6.2.2Inquiry Process
Processing Data in Biology — IB Biology SL Revision Notes & Topical Questions
5 min read 5 parts Lesson 7 of 10
Part 1 of 5Core Calculations

Processing turns raw measurements into values that can answer the research question.
Mean
- Add the replicate values and divide by their number, leaving out any result that has been justified as anomalous.
Percentage change
- Use (final value − initial value) ÷ initial value × 100, so samples with different starting sizes can be compared.
Rate from time
- When the time for an event is measured, calculate rate as 1 ÷ time, which has units of s⁻¹.
Rate from change
- When a quantity changes, rate = change in the quantity ÷ time taken, for example in cm³ s⁻¹.
Standard deviation
- This measures the spread of values around the mean, and a small value shows the repeats were close together.
Part 2 of 5Presenting Processed Data
The route from raw to processed values must be clear to a reader.
1
Keep raw data in one table and show processed values in a second, separate table with its own title.
2
Show one complete sample calculation for each type of calculation, with the units written at every step.
3
Give each final answer to the same number of significant figures as the least precise data used.
4
Include a measure of spread, such as the standard deviation, beside every mean in the processed table.
5
Do not round intermediate numbers heavily, and round only when stating the final answer.
Part 3 of 5Using Spread and Uncertainty
Using Spread and Uncertainty
Small SD
- The repeats are close together, so the measurements are precise.
Large SD
- The values are widely scattered, often because of natural variation or random error in the method.
Sample SD
- Spreadsheets and calculators give the sample standard deviation, which divides by n − 1 for a small set of repeats.
Significant figures
- A calculator display with many digits suggests a precision that the original readings did not have.
Part 4 of 5Worked Example
Question
- Three potato cylinders in 0.6 mol dm⁻³ sucrose have initial masses 1.82 g, 1.85 g and 1.79 g and final masses 1.65 g, 1.70 g and 1.63 g.
- Find the mean percentage change in mass and the standard deviation.
- Cylinder 1: (1.65 − 1.82) ÷ 1.82 × 100 = −9.34 %.
- Cylinder 2: (1.70 − 1.85) ÷ 1.85 × 100 = −8.11 %.
- Cylinder 3: (1.63 − 1.79) ÷ 1.79 × 100 = −8.94 %.
- Mean = (−9.34 − 8.11 − 8.94) ÷ 3 = −8.80 %.
- Sample standard deviation (n − 1) = 0.63 %.
Answer Mean change in mass = −8.8 % with a standard deviation of 0.6 %.
Part 5 of 5Exam Checklist & Tips
6.2.2 – Key Points for the Exam
- Percentage change The change in a quantity as a percentage of its starting value.
- Rate How quickly a quantity changes, found from a change divided by time, or 1 ÷ time for an event.
- Standard deviation A measure of how far values are spread around the mean.
- Significant figures The meaningful digits of a number, limited by the precision of the raw data.
- Sample calculation One full worked example showing how a processed value was obtained.
Common Mistakes
- Giving all the digits on the calculator display instead of rounding to the right significant figures.
- Averaging in a result that was already identified as anomalous without explaining why.
- Showing only a spreadsheet output with no sample calculation to prove the method.
- Using the absolute change in mass when the starting masses differ, instead of the percentage change.
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