1. Stable fractions, decimals and ratios

Frequent arithmetic breakdowns make algebraic expressions and equations more demanding. Prioritize accurate steps and a checking routine before speed.

2. Explaining concepts in the student’s own words

Ask whether the student can briefly explain why a rule works rather than saying “because that is the formula.” Gaps that cannot be explained often deserve review before acceleration.

3. Marking conditions in word problems

The habit of identifying what is given and what must be found carries directly into written-response, equation and function problems.

4. Leaving a visible solution trail

Mental-only calculation or answer-only writing makes partial credit and error diagnosis harder. Practice leaving the minimum equations and reasoning needed to reconstruct the solution.

5. Choosing problems under time pressure

Instead of getting stuck on one unfamiliar problem, practice securing solvable points first and returning later.

6. Reassessment after correction

Do not end with reading the solution. A few days later, use a similar problem to confirm that the underlying error has actually been repaired.