Practical skills: Paper 6 Alternative to Practical

Practical skills: Paper 6 Alternative to Practical

The Alternative to Practical paper: how it works and how to score

The Alternative to Practical paper Paper 6 15 min read

On this page
  1. In this note
  2. Rules to learn
  3. How the paper is built
  4. The language of measurement
  5. Command words: what each one wants
  6. Your game plan for the hour
  7. From the past papers
  8. Mistakes to avoid
  9. Summary
  10. Practice
  11. Can I do this?
  12. Quiz

In this note

What this paper tests
  • AO3Know how Paper 6 is built, question by question, and what earns its 40 marks.
  • AO3Use the words of measurement correctly: accurate, precise, repeatable, reproducible, valid, anomaly, range.
  • AO3Answer each command word the way the mark scheme expects: record, calculate, suggest, explain, justify, plan.
  • AO3Plan your hour so the graph and the planning question get the time they need.

This is the first note of the practical-skills chapter. Each skill has its own note after this one.

Rules to learn

The paperLearn it1 hour · 40 marks · 20% of the gradeSame skills as the Practical Test, but you only read about the experiment.Use it when planning your time: about 1 minute per mark.
Every answer hasLearn ita value, a unit, a sensible precisionA reading to the scale's precision; a calculated value to 2 or 3 s.f.Use it when any 'record' or 'calculate' line.
Accurate vs preciseLearn itaccurate = close to the true value; precise = readings close to each otherUse it when an 'evaluate' or 'suggest' question.
Equal within the limitsLearn itvalues within 10% of each other count as equalAlways back the statement with a calculation.Use it when 'Do the results support…?', 'Are the values equal?'

How the paper is built

You do not do an experiment in this paper. Each question describes one that a student did, with diagrams of the apparatus and the readings. You read the instruments in the diagrams, finish the table, calculate, draw a graph, decide what the results show and say how the experiment could be better. The last question is a plan: you describe an experiment you have not seen.

QuestionMarksUsually
111mechanics: balancing, spring, pendulum or density
211thermal: cooling or heating water
311electricity or optics (one of them, the other often in Q1/Q2)
47plan an investigation

Total 40 marks in 1 hour (IGCSE 0625, Paper 6).

Whatever the experiment, the same jobs come up in every paper:

JobHow oftenTaught in
Read a scale or a diagram (ruler, thermometer, meter, protractor, stopwatch)every questionMeasurements and readings
Finish a table: headings with units, same number of decimal placesevery paperTables and calculations
Calculate a result to 2 or 3 significant figures, with its unitevery questionTables and calculations
Plot a graph, draw the best-fit line, find a gradient or interceptevery paper (4 or more marks)Graphs
Say whether the results support a claim (within 10%?)almost every paperConclusions and evaluation
Suggest a precaution, a source of error or an improvementevery questionConclusions and evaluation
Plan an investigationevery paper (last question)Variables and planning

Quick check

1
How many marks is the planning question worth on Paper 6?
Show answer

Answer 7

The language of measurement

Cambridge uses these words exactly. You do not have to recite definitions, but questions use them ("Suggest how the student could check that the result is reproducible"), so you must know what each one asks for.

WordMeansExample (our own numbers)
true valuethe value an ideal measurement would givethe real length of the rod, 25.0 cm
accurateclose to the true value24.9 cm for a 25.0 cm rod is accurate
preciserepeated readings are close to EACH OTHER26.1, 26.2, 26.1 cm: precise, but not accurate if the rod is 25.0 cm
repeatablesame result when YOU repeat it the same wayyou time 20 swings twice: 31.2 s and 31.4 s
reproduciblesame result by a different method, person or set of apparatusa friend gets 31.3 s with another stopwatch; or you repeat the ray at 60° on the other side of the normal
validthe experiment tests what it claims: a fair test, only the IV and DV changeboth beakers start at 80 °C when you compare lids
anomalya result outside the pattern of the others12.0, 12.2, 15.6, 12.1 s - the 15.6 s
rangelowest to highest value of a variablelengths from 10 cm to 90 cm
independent variablethe one YOU changelength of wire
dependent variablethe one you measurecurrent in the wire
Accurate and precise are not the same. A thermometer that always reads 2 °C too high gives precise readings (they agree) that are not accurate (they are all off the true value).

Try it yourself

1
Three timings: 4.31 s, 4.30 s, 4.32 s. The true value is 3.90 s. Are the timings precise, accurate, both or neither?
Show answer

Answer precise, not accurate

2
A student repeats the measurement with a different ruler and gets the same result. Which word describes the result: repeatable or reproducible?
Show answer

Answer reproducible

3
Readings 12.4 s, 12.8 s, 12.6 s. Calculate the average to 1 d.p.
Show answer

Answer 12.6 s

Command words: what each one wants

CommandWhat you writeExample answer (our own)
Record / write downthe reading, to the precision of the scale, with its unit if the line has none23.5 °C (thermometer in 1 °C steps, read to the half)
Calculatethe working, then the answer to 2 or 3 s.f., with the unit\(R=\dfrac{1.8}{0.24}=7.5\ \Omega\)
Stateone short fact, no reasonthe image is inverted
Explainthe reason, linked to THIS experimenttiming 20 swings reduces the effect of reaction time, because the error is shared over 20 swings
Suggesta sensible practical idea for this apparatus (there is no one answer)use a set square to check the ruler is vertical
Justify / by reference to the resultsquote the numbers and compare themthe two values, 25.0 and 23.6 N/m, are within 10% of each other
Describe (a trend)how one variable changes as the other changesas the length increases, the current decreases
Planvariable, apparatus, method, control, table, how to concludesee Variables and planning
Every report says the same: answers must come from the experiment on the page, not from theory. "Heat is lost" earns nothing; "put a lid on the beaker to reduce heat loss from the water surface" does.

Your game plan for the hour

General methodHow to work through any ATP question

  1. Read the whole question first and underline what the student changes and what they measure.
  2. Do every reading straight away: they are the easiest marks, and later parts use them.
  3. Write each calculation down before pressing keys; give the answer to 2 or 3 s.f. with its unit.
  4. For the graph: label both axes (quantity / unit), choose scales that fill at least half the grid, plot with neat crosses, draw ONE thin best-fit line.
  5. For 'do the results support…?': say yes or no, then quote the numbers and compare them (within 10%?).
  6. For 'suggest' and 'explain': name the apparatus or the step and say why, in this experiment.
  7. Leave about 8-10 minutes for the plan at the end.
QuestionMarksTime
Q1-Q3 (the experiments)11 eachabout 15 min each
Q4 (the plan)7about 8-10 min

From the past papers

Here is a whole question, exactly as it was set, with the official mark scheme. It shows nearly every kind of mark in one go: two readings, a calculation, an explanation, a unit, and significant figures.

Past paper 1

0625/61/M/J/25 Q1Paper 6 · Alternative to Practical11 marksFull size
A student determines the density of a ball held between two wooden blocks: measure d1 and d2, average them, calculate V = 0.52 d cubed, read the balance, find the mass of the ball and the density.

How to start: On the printed paper you measure d1 and d2 with your ruler (they are 2.7 cm and 2.5 cm). Every later part uses those two numbers, so take them carefully to the nearest mm.

✓ Show the answer have a go on paper first
  1. (a)(i) \(d_1=2.7\) cm and \(d_2=2.5\) cm: lengths on the page, to the nearest mm.
  2. (a)(ii) The blocks are not quite parallel, so take the average: \(d=\dfrac{2.7+2.5}{2}=2.6\) cm.
  3. (a)(iii) A ruler held against a ball meets it at one point: it is hard to find the widest part (the centre), and reading the ruler across a curved surface gives a parallax error. The blocks turn the diameter into a gap between two flat faces you can measure.
  4. (b) \(V=0.52\times2.6^3=9.14\) - the unit is cm³ (d is in cm, cubed).
  5. (c) \(m_C=114.1\) g (read the display). \(m_B=114.1-102.5=11.6\) g.
  6. (d) \(\rho=\dfrac{11.6}{9.14}=1.27\) g/cm³. The readings have 2 or 3 significant figures, so 1.3 or 1.27 g/cm³.
PartAnswer / workingMarksGuidance
(a)(i)2.7 cm and 2.5 cm, both to the nearest mmB1
(a)(ii)correct average, 2.6 cmB1
(a)(iii)difficult to measure the diameter directly / hard to find the centre of the ballB1or any reasonable advantage of the blocks
a ruler used directly would give parallax errorsB1
(b)V = 9.1(4)B1
unit cm³B1
(c)correct method for mB shown (114.1 − 102.5)B1
mB = 11.6 gB1
(d)ρ correctly calculated from your valuesB1
unit g/cm³B1
given to 2 or 3 significant figuresB1
Total: 11 marks

Examiner tip Three of the eleven marks are a unit or a number of significant figures. They are the cheapest marks in the paper - never leave them.

Type 1 Record a reading

"Record the reading shown on the balance." (1 mark)

Spot it a diagram of a scale or display.

  1. Find what one small division is worth.
  2. Read to the nearest division (or half-division on an analogue scale).
  3. Write the unit if the answer line has none.

Type 2 Calculate and give the precision

"Give your answer to a suitable number of significant figures for this experiment. Include the unit." (3 marks)

Spot it 'suitable number of significant figures', 'include the unit'.

  1. Use the formula given in the question.
  2. Show the substitution.
  3. Round to 2 or 3 s.f. (match the readings).
  4. Write the unit.

Type 3 Explain a technique

"Explain why this method is used…" (2 marks)

Spot it 'explain why', 'suggest why'.

  1. Say what is hard about the obvious way.
  2. Say how this method gets round it.

Mistakes to avoid

  • ✗ "to make it more accurate"✓ say HOW: "timing 20 swings reduces the effect of reaction time"Rote phrases score nothing (5054 Nov 2023 report).
  • ✗ 17:76 for a stopwatch showing 17.76✓ 17.76 sA stopwatch display is seconds and hundredths unless it shows minutes.
  • ✗ an answer with no unit✓ 9.1 cm³The unit is often a mark of its own.
  • ✗ answering from theory✓ answer from the data on the page"The results show…" not "Physics says…"
  • ✗ copying the apparatus list into the plan✓ only the extra apparatus you needCopied lists earn nothing (0625 June 2024 report).

Summary

  • Paper 6: 1 hour, 40 marks; three experiment questions and a planning question.
  • Every paper tests readings, a table, calculations to 2-3 s.f. with units, a graph, a conclusion, an evaluation and a plan.
  • Accurate = close to the true value; precise = readings close together; reproducible = same result another way.
  • Answer from the experiment on the page, never from theory alone.

If you see …

  • "Include the unit"a unit mark is waiting.
  • "suitable number of significant figures"2 or 3 s.f.
  • "Suggest"a practical step for THIS apparatus.

Practice

Practice: easy, medium, hard

Easy

1
Readings 31.2 s and 31.6 s. Average to 1 d.p.?
Show answer

Answer 31.4 s

2
A student changes the length of a wire and measures the current. Which is the independent variable?
Show answer

Answer length of the wire

3
Five readings of a ball's bounce height, all between 41 cm and 43 cm, but the true height is 52 cm. Precise or accurate?
Show answer

Answer precise (not accurate)

Medium

1
Calculate \(\rho=\dfrac{m}{V}\) for \(m=25.3\) g and \(V=11.0\) cm³, to 3 s.f.
Guide me

What is it asking? a density

What do we know? m and V

Plan divide, 3 s.f., unit

Show working
  1. \(25.3\div11.0=2.3\)
  2. 3 s.f.: 2.30 g/cm³

Answer 2.30 g/cm³

2
Suggest why a student times 20 swings of a pendulum instead of one.
Guide me

What is it asking? a reason

What do we know? one swing ≈ 1 s; reaction time ≈ 0.2 s

Plan compare the error with the time measured

Show answer

Answer reaction-time error is shared over 20 swings, so its effect (percentage error) is smaller

3
Two values of a spring constant: 25.0 N/m and 23.6 N/m. Are they within 10% of each other?
Guide me

What is it asking? yes or no, with numbers

What do we know? 10% of the larger value

Plan compare the difference with 10%

Show answer

Answer yes: 10% of 25.0 is 2.5, and the difference is 1.4

Hard

1
Volume \(V=0.52d^3\) with \(d=3.4\) cm. Calculate V to 3 s.f. with its unit.
Show working
  1. \(3.4^3=39.304\)
  2. \(0.52\times39.304=20.44\)

Answer 20.4 cm³

PartAnswer / workingMarksGuidance
\(0.52\times3.4^3\)M1
20.4A1
cm³B1
Total: 3 marks
2
A student repeats a refraction measurement at the same angle and gets the same result. Say why this shows the result is repeatable but not that it is reproducible, and suggest how to test reproducibility.
Show answer

Answer same person, same method, same apparatus = repeatable. Reproducible needs a different method or arrangement: e.g. repeat with the incident ray on the other side of the normal, or with optics pins instead of a ray box.

PartAnswer / workingMarksGuidance
repeatable: same method and conditionsB1
reproducible: different method / arrangement, e.g. other side of the normal / pinsB1
Total: 2 marks
3
Readings 12.0, 12.2, 15.6, 12.1 s. Identify the anomaly and give the average of the others to 3 s.f.
Show working
  1. 15.6 s is far outside the others: leave it out
  2. \((12.0+12.2+12.1)/3=12.1\) s

Answer 15.6 s is the anomaly; average 12.1 s

PartAnswer / workingMarksGuidance
15.6 s identifiedB1
12.1 sB1
Total: 2 marks

Can I do this?

Anything unticked: revise that section first. All ticked: take the quiz.

Quiz

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