lesson

Keep the details that affect the task

1 · Learn

Decomposition splits a problem into manageable parts. Abstraction chooses the details needed for a particular model and leaves out irrelevant ones. A route planner needs connections and distances; it may not need the colour of every nearby door.

A detail is irrelevant only relative to the task. Accessibility needs may make steps or slope essential even when another route model omits them. State the model's purpose and limitations.

PurposeSubproblemsRelevant detailModel limit
Key words and supplied examples.

2 · Worked example

For a classroom booking model, I separate checking availability, recording a booking and confirming it. I retain room capacity because it affects whether a group fits.

3 · Your turn

Why might stairs be essential information in one route model even if another ignores them?

Check your answer

The intended user's mobility or access needs can make stairs decisive; relevance depends on purpose.

4 · Apply your learning

Decompose a fictional school event planner and list one included and one omitted detail with reasons.

Adult guidance and safety

Use an approved private programming or authoring environment and fictional data. Do not install unknown software or enter personal credentials for these exercises. Trace first, then run and test where a suitable tool is available; these text examples do not themselves provide an executable assessment environment.

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Check a calculation · Year 5 onward

Use this only when your teacher or adult allows a calculator for the task. Show your thinking first. It does not replace mental or written arithmetic and does not mark your lesson answer.

Powers, roots and trigonometry · Year 7 onward

Use only when the task allows a calculator. Choose one operation at a time and record your working. Trigonometry here always uses degrees (DEG), not radians. Inverse sine, cosine and tangent return an angle, not a reciprocal. Keep exact fractions and π in answers when requested.

Approximate numerical results use up to 12 significant digits. Inverse sine returns −90° to 90°, inverse cosine 0° to 180°, and inverse tangent −90° to 90°; these are principal values, not every possible solution of a trigonometric equation.

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