Writing the conclusion
What a conclusion has to contain
The conclusion is where the Achieved and Merit criteria are actually awarded, and it is usually the shortest part of a report. Two sentences, written properly, are worth more than a page of description.
- Achieved needs the type of relationship: " is proportional to the square root of ."
- Merit needs the mathematical relationship obtained from your data: the equation, with the gradient you measured and its unit.
- Both must be written in terms of your own variables, not and .
The four parts of a complete conclusion
- State what was found, naming both variables.
- "The period of the pendulum is proportional to the square root of its length ."
- Give the equation from your graph, with the measured gradient.
- "The graph of against was a straight line through the origin with gradient s2 m−1, so and therefore ."
- Say what evidence supports it.
- "The linearised graph was a straight line passing close to all six points and through the origin, which supports this relationship over the range tested."
- State the range it applies over.
- "This relationship was tested for lengths from m to m."
Turning a gradient into a relationship
- If you plotted against and got gradient , then .
- If you plotted against and got gradient , then .
- If you plotted against and got gradient , then .
- If you plotted against and got gradient , then , so .
In each case, substitute your own variable names in place of and before you write the final sentence.
Common weak conclusions and how to fix them
| Weak conclusion | Why it loses marks | Fixed version |
|---|---|---|
| "The relationship is non-linear." | Says only what it is not | " is proportional to " |
| "" | Generic letters, no data | " is proportional to , with " |
| "The gradient was 4.0." | No unit, no relationship stated | "The gradient was s2 m−1, so " |
| "My results proved the theory." | This standard asks what your data shows, not what theory says | "My data supports over the range – m" |
Worked ExampleWriting a full conclusion from a graph
A student investigating how the illuminance from a lamp depends on distance plots against and obtains a straight line through the origin with gradient lx m2. Distances from m to m were used. Write a conclusion that would reach Merit.
Step 1 — Identify what the straight line tells you
Plotting against gave a straight line through the origin, so is directly proportional to .
Step 2 — Write the equation with the measured gradient
The gradient is the constant of proportionality:
with in lux and in metres, and the gradient carrying the unit lx m2.
Step 3 — Name the relationship in words
The illuminance is inversely proportional to the square of the distance from the lamp — an inverse-square relationship.