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![Algebra Tiles for (2x + 3) and (3x + 1) [Chapter 4 Ganita Manjari I] - Factorisation Using Algebra Tiles](https://cdn.teachoo.com/86043083-f427-4c44-a64d-7c6f03b4f047/slide119.jpg)
Algebra Tiles for (2x + 3) and (3x + 1)
Last updated at May 15, 2026 by Teachoo
Factorisation Using Algebra Tiles
Class 9
Chapter 4 Class 9 - Exploring Algebraic Identities (Ganita Manjari I)
- Consecutive Square Numbers
- Visualising Algebraic Identities
- Exercise Set 4.1
- Factorisation of Algebraic Expressions Using Identities
- Exercise Set 4.2
- More Identities
- Exercise Set 4.3
- Rewriting a2 - b2 Identity
-
Factorisation Using Algebra Tiles
- Factorisation by Splitting the Middle term
- Exercise Set 4.4
- Finding New Algebraic Identities
- Simplifying Rational Expressions
- Exercise Set 4.5
- Word Problems
- End-of-Chapter Exercises
Transcript
Algebra Tiles for (2x + 3) and (3x + 1) Letβs try to multiply (ππ+π) and (ππ+π) Here, there are coefficients (numbers) attached to the π, the visual gets bigger From the diagram: We have 2π₯ on the top and 3π₯ on the side. This creates 6 total π^π tiles in the top left The π₯ tiles are (2π₯ Γ 1)+(3 Γ 3π₯)=2π₯+9π₯=πππ The unit tiles are π Γ π=π Total Area: ππ^π+πππ+π
