The 200-word examination instruction list
Cambridge International AS & A Level command words tell you how to present the knowledge you have. Show that calls for a chain of working to a stated result. In an investigation, suggest an improvement calls for a change that addresses a specific weakness. This list uses Mathematics 9709 and Biology 9700 to make those differences concrete.
The numbered bank combines commands, task phrases and supporting terms. Use the examples and official sources below to see how an instruction changes the answer you give.
Exam requirements · Worked examples · Fencing Method
Pure mathematics, mechanics and statistics
| No. | Instruction or term | What it asks you to do |
|---|---|---|
| 1 | Find in terms of x | Give an expression involving x rather than a decimal obtained by choosing a value for x. |
| 2 | Obtain | Work through the required steps to reach the result specified. |
| 3 | Show an equation has a root | Use a valid argument, such as a sign change with continuity on the interval. |
| 4 | Find the exact value | Retain radicals, fractions, logarithms or π in exact form where appropriate. |
| 5 | Give your answer to three significant figures | Round the final value to three meaningful digits unless another instruction applies. |
| 6 | Use radians | Express the angle in the required unit and check the calculator mode if using one. |
| 7 | Find all solutions | Include every solution in the stated domain or interval. |
| 8 | Within the interval | Keep solutions inside the stated endpoints, respecting whether the endpoints are included. |
| 9 | Differentiate implicitly | Apply differentiation to the given relation without first isolating the dependent variable. |
| 10 | Stationary point | Find where the derivative is zero or identify the requested point from the information given. |
| 11 | Determine the nature | Decide whether the stationary point is a maximum, minimum or other case using evidence. |
| 12 | Increasing function | Use the domain and the relevant behaviour of the function, such as a positive derivative. |
| 13 | Integrate | Obtain the required antiderivative or definite integral. |
| 14 | Constant of integration | Include an arbitrary constant in an indefinite result and determine it when conditions allow. |
| 15 | Limits of integration | Use the specified lower and upper endpoints in a definite integral. |
| 16 | Find the area | Find a non-negative area and account for changes in sign or intersecting curves. |
| 17 | Initial condition | Use the value specified at the starting point to determine the model or its constant. |
| 18 | Set up an equation | Translate the given conditions into a mathematical relationship. |
| 19 | Solve the differential equation | Find the relationship satisfying the equation and any stated initial conditions. |
| 20 | Express in partial fractions | Rewrite the rational expression as simpler fractions with the appropriate denominators. |
| 21 | Expand in ascending powers | Write terms from the lowest relevant power upwards. |
| 22 | Up to and including | Include the last specified term or value. |
| 23 | Coefficient of | Find the multiplier of the specified term or power. |
| 24 | Resultant | Find the overall effect of the stated vectors or forces. |
| 25 | Resolve | Split a vector or force into components in the directions required. |
| 26 | Take moments | Use the turning effects about the specified point or a suitable pivot. |
| 27 | In equilibrium | Set the relevant resultant force or turning effect to zero. |
| 28 | Model as a particle | Represent the object by its mass at a point where the stated modelling assumptions apply. |
| 29 | Smooth surface | Use the model’s assumption of negligible friction when appropriate. |
| 30 | Light string | Treat the string’s mass as negligible in the stated model. |
Statistics, Biology and paper directions
| No. | Instruction or term | What it asks you to do |
|---|---|---|
| 31 | State an assumption | Name a modelling condition that the solution relies on. |
| 32 | Interpret the parameter | Connect a symbol or numerical coefficient to the quantity it represents. |
| 33 | Random variable | Identify the numerical outcome defined by the problem. |
| 34 | Probability distribution | Use or construct the probabilities associated with the possible outcomes. |
| 35 | Expected value | Find the probability-weighted mean under the stated model. |
| 36 | Given that | Restrict the calculation to the condition specified by the question. |
| 37 | Mutually exclusive | Check whether the events cannot occur together. |
| 38 | Independent events | Check whether learning that one event occurred changes the probability of the other. |
| 39 | Use a normal approximation | Apply the stated approximation and any correction appropriate to the task. |
| 40 | Continuity correction | Adjust a discrete boundary before applying a continuous approximation where required. |
| 41 | Null hypothesis | State the reference claim about the population parameter. |
| 42 | Alternative hypothesis | State the competing claim and check whether it specifies a direction. |
| 43 | Significance level | Use the stated threshold for making the test decision. |
| 44 | Critical region | Find the outcomes that would lead to rejection under the test rule. |
| 45 | Interpret the result in context | Name the relevant population, quantity or effect when explaining your conclusion. |
| 46 | Biological mechanism | Link the observation to the underlying process in the requested order. |
| 47 | Draw a plan diagram | Show the layout of tissue regions without adding individual cells unless required. |
| 48 | Use a calibrated scale | Convert the observed divisions to real dimensions with the given calibration. |
| 49 | Serial dilution | Prepare or calculate successive solutions using the stated dilution steps. |
| 50 | Test the hypothesis | Use the specified data or design to assess the predicted relationship. |
| 51 | Standardise | Apply the same method, condition or basis across comparisons. |
| 52 | Explain the effect on validity | Link the identified design feature to what the investigation can establish. |
| 53 | Further evidence | Identify a new observation that would help resolve the specific uncertainty. |
| 54 | Paper combination | Check the syllabus and school entry for the papers taken together. |
| 55 | Staged assessment | Check how eligible AS results may contribute to a later A Level entry under the relevant rules. |
Extended answers, evidence and working
| No. | Instruction or term | What it asks you to do |
|---|---|---|
| 56 | Compare and contrast | Address similarities and differences for the named items. |
| 57 | To what extent | Judge how far a claim holds and explain any important limits. |
| 58 | Show that | Use clear intermediate steps to derive a result already stated. |
| 59 | Show | Make the necessary working or reasoning visible. |
| 60 | Deduce | Use the information given to reach a logically supported result. |
| 61 | Prove | Establish a statement through a valid chain of reasoning. |
| 62 | Derive | Work from accepted relationships to obtain a new expression or result. |
| 63 | Verify | Test whether the proposed result meets the stated requirements. |
| 64 | Hence | Use the preceding result to answer the next part. |
| 65 | Hence or otherwise | Use the preceding result or choose another valid route. |
| 66 | Write down | Give a result recoverable directly from the information provided. |
| 67 | Draw | Provide a labelled and accurate representation where required. |
| 68 | Sketch | Show the essential shape or features with the required labels. |
| 69 | Plot | Mark points at their correct positions on the stated axes. |
| 70 | Annotate | Add short notes that explain specific features of a figure or text. |
| 71 | Comment | Give a focused judgment based on the information supplied. |
| 72 | Formulate | Express an idea, model or hypothesis in a clear and usable form. |
| 73 | Construct | Produce the representation or argument specified, with the required accuracy. |
| 74 | Examine | Investigate the features and relationships that matter to the question. |
| 75 | Explore | Investigate the material using relevant observations or approaches. |
| 76 | Critique | Appraise how well the claim or method works and where it falls short. |
| 77 | Account for | Give the reasons that explain the pattern or outcome. |
| 78 | Hypothesis | State a testable prediction about a relationship. |
| 79 | Research question | Specify the focused question that the investigation will answer. |
| 80 | Variable | Identify a quantity or feature that can change. |
| 81 | Independent variable | Identify the factor changed or selected as the input. |
| 82 | Dependent variable | Identify the outcome measured or modelled. |
| 83 | Controlled variable | Identify a factor kept constant to help isolate the tested relationship. |
| 84 | Control treatment | Identify a comparison condition used as a baseline. |
| 85 | Raw data | Use the measurements as originally collected. |
| 86 | Processed data | Use values calculated, combined or transformed from the original readings. |
| 87 | Uncertainty | State or interpret the estimated doubt associated with a measurement or value. |
| 88 | Absolute uncertainty | Express the estimated uncertainty in the same units as the quantity. |
| 89 | Percentage uncertainty | Express the uncertainty relative to the measured value as a percentage. |
| 90 | Error bars | Read the kind and size of spread or uncertainty identified in the legend. |
| 91 | Outlier | Identify an observation unusually far from the general pattern. |
| 92 | Anomalous result | Recognise a result inconsistent with the main pattern or expected relationship. |
| 93 | Reliability | Consider whether a result or method gives consistent findings. |
| 94 | Validity | Consider whether the evidence or method answers the intended question. |
| 95 | Precision | Consider the consistency or resolution of the stated measurements. |
| 96 | Accuracy | Consider closeness to a suitable reference value. |
| 97 | Resolution | Identify the smallest change that the device or scale can display. |
| 98 | Repeatability | Consider agreement when the same method is repeated under the same conditions. |
| 99 | Reproducibility | Consider whether results agree when the method is repeated under changed conditions. |
| 100 | Limitations | Identify specific boundaries on the conclusions that the method can support. |
| 101 | Strengths | Explain features that make the evidence or method fit the purpose. |
| 102 | Improvement | Connect a specific modification to the problem it would address. |
| 103 | Correlation | Describe how variables vary together within the data. |
| 104 | Causation | Explain how one factor produces a change in another when evidence supports it. |
| 105 | Confounding factor | Identify a factor that could contribute to the apparent relationship. |
| 106 | Sample size | Check how many observations, individuals or trials contribute to the result. |
| 107 | Representative sample | Check whether the selected cases reflect the population of interest. |
| 108 | Random sampling | Use a selection process that assigns known selection chances by chance. |
| 109 | Model | Use a simplified mathematical or conceptual representation to address the task. |
| 110 | Parameter | Identify a quantity that sets a feature of the model. |
| 111 | Domain | Give the set of allowed input values in the context. |
| 112 | Boundary condition | Identify a requirement at an endpoint or boundary. |
| 113 | Interpolate | Estimate within the range covered by the data. |
| 114 | Extrapolate | Estimate outside the observed range using an assumed pattern. |
| 115 | Fit | Judge how closely a model agrees with the data. |
| 116 | Residual | Find the observed value minus the model’s predicted value. |
| 117 | Rate of change | Find the change in one quantity per unit change in another. |
| 118 | Exact form | Retain the full mathematical value in the requested representation. |
| 119 | Approximation | Give a suitably rounded or estimated value. |
| 120 | In terms of | Use the specified quantity or symbol in the final expression. |
| 121 | Significant figures | Give the requested number of meaningful digits. |
| 122 | Decimal places | Give the requested number of digits to the right of the decimal point. |
| 123 | Deductive reasoning | Show how a conclusion follows from premises or prior results. |
| 124 | Counterexample | Give one valid case that disproves a general claim. |
| 125 | Counterclaim | Present a plausible position that challenges the claim. |
Core words, sources and answer format
| No. | Instruction or term | What it asks you to do |
|---|---|---|
| 126 | Recognise | Find a familiar feature in a new example. |
| 127 | Identify | Name or pick out the item the question specifies. |
| 128 | Select | Choose only the number of options requested. |
| 129 | Match | Pair each item with the option that corresponds to it. |
| 130 | Complete | Fill in what is missing while keeping the supplied structure. |
| 131 | Label | Attach the correct name to the indicated part. |
| 132 | Locate | Find the specified detail, point or region. |
| 133 | Indicate | Make the chosen feature or answer clear. |
| 134 | Record | Write the result in the space and form provided. |
| 135 | Answer | Respond directly to the question being asked. |
| 136 | Give | Supply the requested fact, example or result. |
| 137 | State | Express the required point directly and clearly. |
| 138 | Name | Supply the correct term, person or item. |
| 139 | List | Set out the requested items separately. |
| 140 | Define | Give the precise meaning used in the subject or question. |
| 141 | Describe | Report the relevant characteristics, events or pattern. |
| 142 | Outline | Give the main steps or points in brief. |
| 143 | Summarise | Select the central points and leave out minor details. |
| 144 | Explain | Connect the result to its cause, mechanism or reasoning. |
| 145 | Compare | Identify similarities and/or differences as the Cambridge question directs. |
| 146 | Contrast | Show how the items differ on a shared point of comparison. |
| 147 | Analyse | Break down the evidence and explain how its parts relate. |
| 148 | Interpret | Say what a statement, result or display means in context. |
| 149 | Infer | Use clues to reach a conclusion the material implies. |
| 150 | Predict | Use available evidence to say what is likely to happen. |
| 151 | Suggest | Offer a plausible answer suited to the information given. |
| 152 | Justify | Give evidence or reasoning that supports your answer. |
| 153 | Evaluate | Weigh relevant evidence or criteria before reaching a judgment. |
| 154 | Assess | Judge the extent, value or strength of something using evidence. |
| 155 | Discuss | Develop a structured response that considers the relevant issues. |
| 156 | Distinguish | Give the feature that lets the reader tell two things apart. |
| 157 | Support | Supply evidence that helps establish the claim. |
| 158 | Illustrate | Make an idea clear with a relevant example or diagram. |
| 159 | Demonstrate | Show how a fact, process or result can be established. |
| 160 | Determine | Work from the given information to establish an answer. |
| 161 | Calculate | Use numbers or other given information to work out a result. |
| 162 | Estimate | Find an approximate answer using the available clues. |
| 163 | Check | Test the answer against the original instruction or condition. |
| 164 | Arrange | Put items into the order or grouping requested. |
| 165 | Sequence | Put stages into a meaningful order. |
| 166 | Classify | Assign each item to a category using the stated rule. |
| 167 | Group | Put items with a shared feature together. |
| 168 | Order | Sort items by the criterion given in the prompt. |
| 169 | Omit | Leave out the indicated item or detail. |
| 170 | Include | Make sure the requested part appears in the response. |
| 171 | Exclude | Keep the named item or category outside your answer. |
| 172 | Refer to | Use the specified passage, figure or notes when responding. |
| 173 | Based on | Ground the answer in the material named in the question. |
| 174 | According to | Use what the specified source says. |
| 175 | In context | Use the meaning that fits this passage or situation. |
| 176 | Most likely | Choose the conclusion with the strongest support among the options. |
| 177 | Best supported | Prefer the conclusion backed most directly by the evidence. |
| 178 | Explicit | Stated directly in the source. |
| 179 | Implicit | Suggested by the source and recoverable from clues. |
| 180 | Evidence | A fact, detail or observation that supports a claim. |
| 181 | Claim | An assertion that can be tested against evidence or reasoning. |
| 182 | Example | A particular case used to make a general idea clear. |
| 183 | Conclusion | The result reached after considering the reasoning or evidence. |
| 184 | Assumption | A premise taken as given for the purpose of the question. |
| 185 | Condition | A requirement that must be satisfied. |
| 186 | Constraint | A restriction that shapes the possible answers. |
| 187 | Criterion | A standard used to choose or judge an answer. |
| 188 | Context | The surrounding information that helps determine meaning. |
| 189 | Source | The particular text, figure, notes or data supplied for use. |
| 190 | Passage | A stretch of text provided for reading and answering questions. |
| 191 | Statement | A complete assertion to examine or respond to. |
| 192 | Option | One of the choices the question offers. |
| 193 | Section | A group of questions or tasks within a test. |
| 194 | Figure | A numbered graph, image or diagram referred to in the task. |
| 195 | Table | Information arranged in rows and columns. |
| 196 | Graph | A visual display of data or a mathematical relationship. |
| 197 | Diagram | A drawing showing features, structure or relationships. |
| 198 | Trend | The broad direction or pattern over a range. |
| 199 | Pattern | A regularity visible across observations or examples. |
| 200 | Scale | The intervals or measurement relationship used in a display. |
Find the section you need
Exam requirements · Worked examples · Fencing Method · Practice and answers · Frequently asked questions · Official sources
What the examination requires
Start with your syllabus and paper combination
Cambridge publishes a general command-word glossary, while subject syllabuses can define terms for their own questions. Use the syllabus for your examination year. Write down the subject code, component numbers and entry route before selecting a practice paper. Cambridge International AS & A Level and Singapore–Cambridge GCE A-Level have separate syllabuses and assessment rules.
Mathematics 9709 for examination in 2026 and 2027
AS candidates take two components. A Level candidates take four. At A Level, candidates take Papers 1 and 3, plus either Papers 4 and 5 or Papers 5 and 6. The AS Pure Mathematics-only combination of Papers 1 and 2 cannot be carried forward to complete the A Level. Check the route with your centre, then practise the instructions and allowed materials for those exact papers.
Biology 9700 for examination in 2025–2027
AS candidates take Papers 1, 2 and 3. The full A Level assessment comprises Papers 1 to 5, with staged and single-series routes described in the syllabus. Paper 3 assesses advanced practical skills through practical work. Paper 5 is a written paper on planning, analysis and evaluation. Practise identifying variables, representing data and explaining what a proposed change improves.
Check the final output
The word at the start may tell you to calculate, derive or explain. A phrase later in the question can still determine which inputs, interval, units or precision count. Keep the earlier result visible when a later part says hence. When the task involves data, check that your conclusion refers to the stated population, sample or biological system.
- Read the complete prompt and mark the required action.
- Check the source, data or part of the question the action applies to.
- Give the requested response in the stated form.
Worked examples of common examination instructions
These original practice examples show the work each instruction calls for.
Show that, then use the result
An original practice question defines f(x) = x² − 6x + 13 and asks you to show that f(x) = (x − 3)² + 4. Expand (x − 3)² + 4 or complete the square on the original expression, keeping the equality clear. Hence find the minimum. The square is at least zero and equals zero when x = 3, so the minimum is 4. Showing the identity and using it are separate tasks.
Keep the reference population in a probability question
In a group of 60 students, 24 commute by train. Of those 24, six also cycle for part of the journey. Given that a student commutes by train, find the probability that they also cycle. The reference group contains 24 students, so the answer is 6/24 = 1/4. Dividing by 60 would answer a different question about the full group.
Describe data, then evaluate a proposed conclusion
Two treatments produced mean increases of 1.8 cm and 2.6 cm in root length. The second mean was 0.8 cm higher. If each treatment was applied to plants kept in a different room, a room difference could contribute to the result. Comparing the numbers addresses describe. Explaining how the design limits a causal conclusion addresses evaluate.
Link a practical improvement to its purpose
Suppose students read a scale from an angle in a trial that measures liquid volume. Read the scale at eye level to reduce parallax. Taking more readings can reveal random variation, while eye-level reading addresses the particular measurement problem identified. Name the problem and say what the proposed change achieves.
Use the Fencing Method to practise instructions
Start with one accurate sentence. Add a precise detail, then add the link the instruction asks for. Use a fresh example at the end to see whether you can perform the same action without relying on the original wording.
- The second mean was higher.
- The second treatment’s mean increase in root length was 0.8 cm higher.
- The second treatment’s mean increase was 0.8 cm higher, but the groups were kept in different rooms.
- Apply evaluate to another investigation. Name a design feature, state what it might affect and explain how that limits the conclusion.
Read the eduKate Fencing Method for Vocabulary.
Practise and check your answers
Switch between the Mathematics and Biology routes
For Mathematics, cover the last line of a completed problem and use the command to reconstruct the output. For Biology, cover your conclusion and rebuild it from the exact figures and design details. In both subjects, practise finding the moment at which the task stops asking for a result and begins asking for a reason.
Mark the dependency between subparts
When part (b) refers to an earlier result, write the exact result you are carrying forward before substituting it. Check whether the new part requests a different variable, interval or unit. After a specimen, compare the steps you showed with the method points and the paper’s directions.
Practice 1. Find all solutions to sin x = 1/2 on 0° ≤ x ≤ 360°.
Give 30° and 150°. The interval and all tell you to check both relevant quadrants.
Practice 2. A study changes temperature and records gas volume after five minutes. Which variable should appear on each axis?
In a standard graph of the outcome against the input, place temperature on the horizontal axis and gas volume on the vertical axis. Include the given units.
Practice 3. A Paper 5 practice response says only ‘repeat it’ as an improvement. How can you make it usable?
Specify what to repeat under each condition and what to do with the new readings. If the limitation is a systematic measurement bias, propose a change that addresses that bias.
Practice 4. A question gives x in radians and requests the nearest degree. When should you convert?
Carry out the requested mathematical work in the appropriate mode, then convert the final angle and round it to the nearest degree.
Frequently asked questions
Which guide should I use if my subject is neither Mathematics nor Biology?
Use the glossary and paper instructions for your subject code. Use this list to practise recognising the job a verb asks you to do.
Can I use a different method for a question that says hence?
Use the preceding result when the instruction says hence. If it says hence or otherwise, another valid route may meet the task.
What if I have finished only the AS Pure Mathematics-only route?
Check the 9709 syllabus and speak with your examination centre about the entry route. Papers 1 and 2 as an AS combination cannot be carried forward to complete the A Level.
Official exam sources and next reading
- Cambridge International command words
- Mathematics 9709 syllabus for 2026–2027
- Biology 9700 syllabus for 2025–2027
Related guide in this series · Cambridge IGCSE command words
Read eduKateSG’s 200-word vocabulary guide for more ways to group and practise vocabulary.
