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Mathematics · B7

Term 3 · Week 3 · 1.00 credits · GHS 0.50

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 Lesson Note - Mathematics
N
Ntwentwena M/A Basic
Weekly Lesson Plan
JHS 1 (B7) · Term 3
Mathematics
Lesson 1 of 1
Week Ending
Friday, 08 May 2026 Backdated
Week & Term
Week 3 · Term 3
Class Teacher
Appiagyei Anthony
2. Algebra
3. Variables And Equations

Content Standard & Indicator

B7.2.3.1.4
Demonstrate an understanding of linear equations of the form x + a = b (where a and b are integers) by modelling problems as a linear equation and solving the problems concretely,
Solve linear equations in one variable
Solve linear equations in one variable of the form x + a = b and 3x + a = b using concrete models and algebraic methods
Critical Thinking and Problem Solving (CP) Communication and Collaboration (CC)
linear equation variable inverse operation balance method solution
Textbook Exercise book Calculator Ruler and graph board
Mathematics Curriculum Teachers Resource Pack Learners Resource Pack
Lesson Activities by Day
Date Phase 1: Starter (7 mins)
Preparing the brain
Phase 2: Main (15 mins)
New learning + assessment
Resources Phase 3: Plenary (5 mins)
Reflection + exercise
Tue
05
May 2026
  • 1Recall what an equation is and identify the variable in simple linear expressions
  • 2Display three statements on the board: '5 + 3 = 8', 'x + 2 = 7', '2y = 10'. Ask learners to identify which ones are equations and which contain a variable. Learners discuss in pairs for one minute, then raise their hands to share
  • SOLVING SIMPLE EQUATIONS USING THE BALANCE METHOD
  • 1Write x + 5 = 12 on the board using the textbook example from page 45. Explain that x is the unknown number and we must find its value by keeping both sides equal, like a balance scale. Remove 5 from both sides: x + 5 − 5 = 12 − 5, so x = 7. Ask: What operation did we use to move the 5? (Subtraction, the inverse of addition.) Learners write x = 7 in their exercise books
  • 2Give learners three equations to solve in pairs using the balance method on their graph board and ruler: x + 3 = 10, x + 8 = 15, x + 6 = 13. Circulate, checking that learners subtract the same number from both sides. Invite one representative from each pair to write their solution on the board and explain aloud how they found x
  • 3Struggling learners: solve only x + 3 = 10 and x + 8 = 15 with direct teacher guidance showing each subtraction step on the board.
  • 1Textbook
  • 2Exercise book
  • 3Calculator
  • 4Ruler and graph board
  • 1Ama buys a notebook. After spending GH₵5, she has GH₵12 left. Write this as an equation: x − 5 = 12. Ask: What is x? Learners solve using their calculator to verify: x = 17. Confirm that x represents the amount Ama started with
  • 2Ask learners to whisper their answer to their partner: If x + 4 = 9, what is x? Count thumbs up if the class agrees x = 5. Praise those who used the inverse operation correctly
Exercise
  • 1Solve x + 7 = 20 using the balance method. Show all steps in your exercise book and write the value of x clearly. (Acceptable answer: x = 13 with clear subtraction of 7 from both sides shown.)
Class Teacher
Appiagyei Anthony
Head Teacher
Signature & Date
SISO / Circuit Supervisor
Signature & Date

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