A good question for a teacher has three parts: what you tried, where you stopped, and what you would like to understand. Writing it down before the lesson takes five minutes and makes a short lesson much more useful.
This matters most when you are rebuilding foundations. The fear of asking something “too basic” is common, and a written question lets you ask it calmly.
What makes a question easy for a teacher to answer?
A teacher can respond quickly to a question that shows your thinking. “I don’t get ratio” sends the lesson in every direction. “I add 2 + 3 to get 5, but I do not know why I divide by 5” points to one idea.
Compare the two:
| Vague | Precise |
|---|---|
| I don’t get ratio. | In “share RM60 in the ratio 2:3”, why do I add 2 and 3 first? |
| My graphs are wrong. | I plotted the points but my line does not look like the example. How do I check the scale? |
| I always lose marks on this. | In my last attempt I got the right method but the wrong final answer. Can we check my last step? |
A three-line template
- The task: “I was trying to…” (one specific question, pasted or photographed).
- My attempt: “I did…” (your working, even if incomplete).
- My question: “I do not understand why…” or “How do I know when to…”.
Worked example
Question from the textbook: share RM60 between Aina and Ben in the ratio 2:3.
A student’s first message to a teacher is: “I don’t get ratio.”
After using the template, it becomes:
- Task: Share RM60 in the ratio 2:3.
- Attempt: I divided 60 by 2 to get 30 and by 3 to get 20. That gave two amounts that add to 50, not 60.
- Question: Why is dividing by 2 and 3 separately wrong, and what should I divide by?
The teacher can now explain in two minutes: 2 + 3 = 5 equal parts, so one part is 60 ÷ 5 = 12. Aina gets 2 × 12 = 24 and Ben gets 3 × 12 = 36. Check: 24 + 36 = 60.
Notice what the written question revealed. The student already understood “parts” and “ratio” as words, but did not yet see that the total number of parts is the divisor.
What is a common mistake?
The common mistake is bringing only the final answer, or only the word “confused”. If the teacher cannot see your working, they have to guess where the gap is. Guessing uses up the lesson.
Weak preparation: “Can you explain percentages?”
Better: “I can find 10% of RM80 by dividing by 10. I do not know how to get 15%. Is it 10% plus half of 10%?”
The better version already contains a correct idea. The teacher can confirm it, then check whether you can do it for 35% as well.
Check yourself
Rewrite each vague sentence as a precise question using the template. Then compare with the sample answers.
1. “Fractions are hard.”
Show answer
One possible version: “I was adding 1/2 + 1/3 and wrote 2/5. I added the tops and the bottoms. I do not understand why that is wrong and what I should do instead.” The teacher can then show a common denominator: 3/6 + 2/6 = 5/6.
2. “I never know which formula to use.”
Show answer
One possible version: “In this question I have a rectangle with a perimeter and need the area. I do not know where to start. What should I look for first?” This points the lesson at choosing a method, not at memorising formulas.
3. What three things should you take to the lesson, if you can?
Show answer
One real question with your attempt, a note of where you stopped, and one sentence on what you would like to understand by the end of the hour.
What should I do next?
Start by locating the first step you cannot explain, because that step is usually your strongest question. The prerequisite gap explorer gives short questions you can attempt and then bring your results to the lesson.
Once your questions are ready, read how a repair plan fits around current classwork. Our how it works page shows the steps from enquiry to the paid one-hour trial.
If asking in a group class feels difficult, a one-to-one setting is quieter and slower. Online one-to-one Mathematics tuition gives you time to ask the same question twice, and to show your attempt before any explanation is given.