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Why Does My Child Get Part (a) Right but Struggle With Part (b)? | Bukit Timah Tuition Guide

Three students sit around open books and worksheets at a classroom table, reading, writing and discussing the work together.

Did you know that the next part of a question may ask for a different skill, not just another calculation? For Bukit Timah families, compare what part (a) asks with what part (b) requires. Your child may find a value correctly but struggle to use it, explain it or connect it to a new condition.

Start by asking the child to state the job of each part in plain language. Then check whether part (b) explicitly refers to an earlier result. Keep the first attempt so the tutor can distinguish a lost connection from a new concept that has not yet become secure.

Bring the whole question to tuition rather than the difficult subpart alone. Ask the tutor to teach the missing link and choose a fresh linked question afterwards. Do not assume every subpart depends on the previous answer; follow the wording and subject method.

Find your next step

Choose the part closest to your child’s work and try one manageable learning check.

SECTION 1 OF 5

Name the change in demand

One part may ask the student to calculate, while the next asks them to interpret or explain. A correct numerical result does not demonstrate every later skill. Ask what the child now needs to produce.

In Science, identifying a variable and explaining its effect are different tasks. In English, locating a detail and explaining what it suggests also differ. Match support to the actual demand rather than repeating the successful first part.

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SECTION 2 OF 5

Identify a genuine dependency

Look for instructions such as using an earlier result, and check the reasoning the question requires. Some parts share a scenario but can be answered independently. Let the tutor show which links matter.

For an original rectangle example, part (a) could ask for the area using dimensions 8 cm and 5 cm, giving 40 cm². Part (b) might ask for the cost of covering that area at $3 per cm². The area now becomes an input to a cost calculation.

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SECTION 3 OF 5

Carry the quantity and its meaning

In that example, 40 describes area, not length or money. Multiplying by $3 per cm² gives $120. Labelling the intermediate quantity helps the child explain why it belongs in the next relationship.

Watch units and any required accuracy. An earlier rounded value may not be appropriate for a later calculation if the task needs more precision. Ask the tutor how to preserve useful intermediate results.

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SECTION 4 OF 5

Locate the first broken step

If the child repeats part (a)’s method in part (b), discuss how the required quantity changed. If they select the right relationship but substitute incorrectly, use the formula-values guide. If they cannot explain the situation, revisit the concept.

Keep the distinction visible in the correction. Writing “read carefully” beside every error gives less information than identifying the exact demand or relationship that was missed.

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SECTION 5 OF 5

Check a new linked question

After teaching, try another suitable question with a different context or set of quantities. Ask the child to explain the connection before calculating. Note any prompts still needed.

The existing multi-part-question guide provides the broader study route. eduKateSG’s 3-pax Mathematics teaching guide emphasises clear explanations and inspection of workings. Bring both parts and their first attempts to consultation so the next teaching step is specific.

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Continue with the closest question

Sources and course checks

Reviewed 10 October 2026. The examples are original teaching illustrations, and the home routines are suggestions to discuss with the teacher or tutor. Match practice to actual school coverage, task instructions and the relevant subject and examination year.

Arrange a parent–student consultation after the starting position is clear. Bring the task, first attempt and the point where help was needed.