lesson

Reset the total before adding items

1 · Learn

An accumulator stores a running result. To sum a list, start total at 0, then add each item once. Initialising the total inside the loop would erase earlier progress each iteration.

State what happens for an empty list: a sum can remain zero, but a mean cannot be found by dividing by a length of zero. Handle that case before calculation.

Initial total: 0Visit each itemAdd onceHandle empty input
Key words and supplied examples.

2 · Worked example

For [3,5,2], totals after each addition are 3, 8 and 10. Dividing 10 by the three items gives the mean, but that division needs a non-empty list.

3 · Your turn

Trace the total for [4,1,7]. What would resetting total to 0 before every addition do?

Check your answer

Running totals 4, 5, 12. Resetting inside the loop would leave only the latest item's value instead of the full sum.

4 · Apply your learning

Implement a sum in an approved tool and test empty, single-item and mixed-sign fictional lists.

Adult guidance and safety

Use an approved private interpreter, simulator or authoring tool with fictional data. Trace and predict before running. Never execute unknown downloaded code, inspect real credentials or use other people's private data. Working examples still need saved-project and assessment integration before release.

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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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