CBSEONLINE / LEARNING PATHWAYS

One concept. A useful next step.

Short, original editorial sequences for independent practice and classroom adaptation. No account, progress tracking or answer collection. These are general learning activities, not an official syllabus or assessment scheme.

Mathematics · suggested Classes 6–7 · about 20 minutes

Add fractions by matching the unit

Goal: explain why denominators must describe equal-sized parts before adding. Before starting: recognise numerator, denominator and equivalent fractions.

  1. Represent: draw two equal rectangles. Divide one into thirds and the other into sixths. Shade two thirds on the first and one sixth on the second.
  2. Connect: split each third into two equal pieces. Two thirds now occupies four sixths. Adding one sixth gives five sixths. Written out: 2/3 + 1/6 = 4/6 + 1/6 = 5/6.
  3. Explain: the denominator names the unit being counted. Adding the denominators would change that unit instead of combining the amounts.

Try: find 3/4 + 1/8, then explain your answer using equal-sized parts. Check whether your result is less than or greater than one.

Check the method

3/4 = 6/8, so 6/8 + 1/8 = 7/8. The answer is less than one because seven eighths is one eighth short of a whole. If you obtained 4/12, revisit what each denominator means.

Next: try 5/6 + 1/4. Convert to twelfths and decide whether the total exceeds one before simplifying. If stuck, ask a question explaining the conversion you tried; omit names and school details.

English and cross-subject writing · suggested Classes 7–10 · about 15 minutes

Turn an answer into an explanation

Goal: make the connection between a point and its supporting detail visible. Before starting: choose a short question from your current learning materials.

  1. State the point: answer the question in one direct sentence, using your own words.
  2. Select support: add one relevant example, observation or detail from the material. Do not invent a quotation or source.
  3. Connect: explain how that detail supports the point. Remove any sentence that does not help answer the question.

Try: improve “A revision plan is useful because it helps.” Add a concrete example and explain the link.

Compare one possible response

A revision plan can help distribute practice across a week. For example, a learner might reserve a short session each day to revisit a different topic and check mistakes. This makes it easier to notice topics that need another attempt. This is a model explanation, not a promise that one routine works for every learner.

Next: read your response aloud. Can a reader identify the point, the support and the connection? Use the structure where helpful; follow the task's actual instructions rather than treating it as a fixed formula for every answer.

Teacher practice · adaptable across subjects · about 15 minutes to prepare

Plan a small check for understanding

Goal: use one short response to choose the next teaching step. Before starting: identify one learning objective. Keep any classroom responses within your school's approved arrangements.

  1. Choose evidence: write a question that reveals the target idea, not just a memorised keyword. For equivalent fractions, ask why 2/3 and 4/6 represent the same amount.
  2. Anticipate: note one plausible misconception and what a secure explanation would contain. Avoid ranking learners from one response.
  3. Decide: choose a follow-up: model the missing step, provide a different representation, or offer a more demanding example.

Try: create an exit question, a likely misunderstanding and a follow-up activity for a topic you teach.

Review your plan

Can the question be answered briefly? Does it reveal the concept you need to check? Does your planned response address a specific misunderstanding? Can learners respond accessibly without a public name, score or contact detail?

Next: adapt the follow-up after reviewing the responses. Share an anonymised description of the teaching method in the teacher community; do not upload identifiable learner work.