The short answer
Choose one difficult skill, work through one example, then let the learner answer a similar question without looking. Ask them to explain the method and revisit it later in the week.
Start with one skill, not the whole textbook
When a Grade 7 learner says “I cannot do Mathematics,” ask for one example rather than assigning another full paper. The difficulty may be a specific step: recognising equivalent fractions, finding a common denominator, or reading what a question asks. Sit together for ten minutes. Ask the learner to solve one familiar question without looking at the worked answer. Notice where they hesitate. That is your starting point. This approach supports CBC classroom learning without asking a parent to become a full-time tutor.
A parent script that keeps the learner thinking
Try: “Show me what you understand so far.” Follow with “What does the denominator tell us?” and “Could we draw this?” Give the learner time to answer. If you explain immediately, you learn less about the missing skill. Avoid comparisons with classmates and labels such as careless or lazy. Praise a specific action: checking a denominator, drawing equal parts, or correcting an earlier mistake. The aim is to make the next attempt possible, not to finish every question in the exercise book.
Worked example: three quarters plus one eighth
Consider 3/4 + 1/8. Quarters and eighths are different-sized parts, so first express both amounts in eighths. Since 3/4 = 6/8, the addition becomes 6/8 + 1/8 = 7/8. We add the numerators because the parts now have the same size; the denominator stays 8. If the learner adds top and bottom to get 4/12, ask whether that answer makes sense. Adding a positive amount to 3/4 should produce a larger number, while 4/12 equals 1/3. Estimating helps reveal the mistake before checking the marking scheme.
Move from a worked example to independent practice
After explaining the first example, close it. Ask the learner to try 1/2 + 1/4 and explain each step. The answer is 3/4 because 1/2 is equivalent to 2/4. Then try 2/3 + 1/6: rewrite 2/3 as 4/6, giving 5/6. If a step fails, return to a drawing or equivalent-fraction example. Two carefully corrected questions can reveal more than twenty copied solutions. End by asking the learner to explain why we do not add the denominators.
A manageable weekly revision routine
On Monday, use ten minutes to identify one fraction difficulty. On Tuesday, work through one example and answer two similar questions independently. On Thursday, revisit the idea without opening the notes first. On Saturday, mix a few fraction questions with another recently taught topic. Keep breaks and ordinary homework in the plan. This combines active recall, revisiting after a gap and mixed practice; it is a routine to adapt, not a guarantee of a particular grade.
What to ask the teacher when a difficulty persists
Keep two examples of corrected work and ask the teacher which prerequisite needs attention. A learner may need multiplication facts or understanding of equal parts before more advanced fraction operations. If reading the question is the main difficulty, practise explaining its meaning before calculating. Discuss persistent difficulties with the school rather than relying on more online worksheets alone. The teacher can connect home practice with what is currently being taught.
Try a short set and review the explanation
Use the free Grade 7 Mathematics fractions sample below to practise one topic together. The questions and worked answers are public and do not require registration or payment. These are original supplementary activities, not an official KNEC paper or a complete Grade 7 syllabus. Let the learner answer first, review a mistake together, and return later to see whether the method can be recalled.
Questions parents ask
How can I help my Grade 7 child with Mathematics at home?
Choose one difficult skill, work through one example, then let the learner answer a similar question without looking. Ask them to explain the method and revisit it later in the week.
Why should we not add the denominators when adding fractions?
The denominator describes the size of the parts. Convert to equal-sized parts first, then add their counts. For example, 3/4 + 1/8 becomes 6/8 + 1/8 = 7/8.
Are these Grade 7 revision questions free?
The public sample questions and worked answers are free without an account. The wider individual learning workspace is a separate KES 300/month subscription.
Useful official resources
Try one topic together.
Start with five free Grade 7 questions and worked answers. No account or payment needed for the sample.
Try free Mathematics practiceReady for ongoing practice? Individual access is KES 300/month. Create a learner account, then activate separately.