
By NeurofiED Editorial Team · Reviewed by NeurofiED Learning Science Team
NeurofiED resources are written for UK 11+ families and reviewed against the platform's retrieval practice, spacing, interleaving and feedback principles.
A practical least-help-first prompting sequence for helping a child restart an English or Maths question without taking over the thinking.
When your child is stuck on a question, wait briefly, ask them to show what they understand, then give the smallest prompt that helps them take one next step. Increase the help only when the lighter prompt does not work: first direct attention, then offer a clue, then model the same method on a different example. Return to the original question as soon as possible so that your child still does the decisive thinking.
This is a guide to helping during a practice question, before the work is complete. It is not about marking finished work or deciding what to do in an exam. The aim is to prevent a short pause becoming a deadlock without turning every difficult question into an adult-led solution.
EEF guidance for mainstream schools includes scaffolding among the teaching approaches that can be used flexibly in response to pupils’ needs. It describes scaffolding as temporary support that should be removed when it is no longer required.[1] That guidance is school-facing and focused on pupils with SEND. The sequence below is a cautious parent application of the general scaffolding principle, not a clinical technique, an SEN-specific prescription or a tested home intervention.
“I don’t know” can describe several different barriers. A child may not understand the question, may know the relevant idea but not how to begin, may have started with an unhelpful method, or may simply need time to think. Before explaining, ask for evidence of the barrier.
Try one neutral question:
The response tells you where to begin. If your child cannot say what the task asks, clarify the instruction. If they understand the goal but cannot choose a first step, cue a relevant strategy. If their method is sound and they are thinking, wait rather than interrupting.
Keep the judgement narrow. One difficult fraction question does not show that a child is “bad at Maths”, and a pause before an inference does not diagnose a reading difficulty. Deal with the question in front of you.
Use these steps in order. After each prompt, pause long enough for your child to respond. If they can continue, stop prompting. Help should reduce as soon as it is no longer needed.
A quiet pause is not automatically a problem. Say, “Take a moment and look again.” Avoid filling every silence with another question. If your child is still reading, drawing, calculating or testing an idea, they may already be moving forward.
Ask your child to put the task into their own words: “What do you need to find?” or “What must your answer include?” This often separates difficulty with the instruction from difficulty with the subject.
Do not quietly change the task while rephrasing it. “Which detail shows the character’s feeling?” preserves an inference question. “The character is worried, isn’t she?” supplies the conclusion.
Ask for one relevant fact, example or representation:
This returns useful knowledge to view without announcing the whole route.
If recall is not enough, direct attention more precisely: “Look at the denominator” or “Reread the final sentence.” A good cue identifies where to think, not what to conclude.
Make the next decision smaller while leaving it genuine. Ask, “Would equal groups or subtraction fit this question?” or “Is the character more likely relieved or uneasy? Which detail supports your choice?” The child must still select and justify the route.
A choice is useful only when each option is plausible enough to require thought. One obviously silly answer turns the prompt into disguised telling.
When the method itself is missing, demonstrate it on a similar question with different words or numbers. Think aloud briefly, then return to the original. For example: “To find three quarters of 20, I divide 20 into four equal groups, then take three groups. Now use that structure for 28.”
Do not model the original question and then ask the child to copy your completed solution. The parallel example should reveal the structure while preserving their final decisions.
Ask your child to continue from the point where they became stuck and explain the next step. If they still cannot begin after a clear model, the missing knowledge may need teaching rather than another hint. Pause that item, name the precise gap and return to the underlying idea during practice. That is different from supplying an answer and pretending the question is now understood.
Consider this original passage:
> Asha zipped her coat to her chin and watched the branches bend across the path. She took one step beyond the doorway, caught her hat with both hands and moved back inside.
Question: How does Asha feel about going outside? Use evidence from the passage.
Suppose your child says, “I don’t know.” Work up the ladder only as far as needed.
A reasoned answer could be:
> Asha seems reluctant to go outside because she steps out but then moves back indoors after the wind catches her hat.
The wording seems reluctant fits the evidence without claiming certainty about a feeling the passage never names. The return indoors is the decisive action; the bending branches and caught hat explain why the weather may be discouraging her.
If your child says only “She is scared”, do not replace it immediately. Ask, “Which exact action supports that, and is scared the most precise word?” They may revise to reluctant, unsure or worried if they can defend the choice. More than one feeling word can be reasonable when the textual evidence supports it.
If inference is the barrier, the English Mastery example provides a separate place to practise explaining how language creates meaning.
Question: Find `3/4` of 28.
A child may stare at the numbers or multiply 28 by both 3 and 4. Start by revealing the structure, not the answer.
The reasoning is:
A useful check is that three quarters of a positive amount must be less than the whole but greater than half. The answer 21 fits because half of 28 is 14 and `14 < 21 < 28`.
If your child cannot calculate `28 ÷ 4`, keep the fraction structure visible and support that arithmetic separately, perhaps by sharing 28 counters across four groups. If they can divide but stop at 7, point back to the numerator: they have found one quarter, but the question asks for three quarters.
For another subject example with visual explanations, open the Maths lesson.
“What are you doing, what formula do you need, and did you read it properly?” creates three new demands. Ask one question, then listen.
A prompt such as “Divide by four and multiply by three” removes both strategic decisions from the fraction example. Begin with “What does the denominator tell you?” and increase support only if needed.
If “Read it again” does not help, repetition is not a new level of support. Change the prompt: clarify the goal, point to a feature, offer a representation or model a parallel example.
“Careless”, “easy” and “you know this” do not identify a next step. Describe the immediate barrier: “You have found one quarter; now check how many quarters the numerator asks for.”
Once your child is taking a productive step, stop talking. Extra hints can make them abandon their own reasoning to search your words for the expected answer.
Long enough to see whether your child is actively thinking, but there is no universal number of seconds. Look for rereading, annotating, drawing, calculating or explaining. If they are disengaging or repeating an unproductive move, use the first light prompt.
During the question, first ask for the reasoning or a check. The aim here is to help them move while there is still thinking to do. Discussion of finished work is a separate feedback task.
Acknowledge the request, then offer a manageable first move: “I won’t leave you stuck. First, tell me what the question is asking.” Follow the ladder rather than turning help into a refusal or an instant solution.
No. Being stuck on a question is not a diagnosis. The EEF source used here concerns school support for pupils with SEND, but this article applies only the broad idea of temporary, adjustable scaffolding to ordinary home practice. Raise persistent learning concerns with the child’s school rather than drawing conclusions from one task.
Choose one suitable practice question. Wait, clarify the goal and ask what your child already knows. Add only enough support for one next step, then fade it as soon as they can continue. Explore English and Maths lessons.
[1] https://educationendowmentfoundation.org.uk/education-evidence/guidance-reports/special-education-needs-in-mainstream-schools
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