Factorization Tiles
Product Code : JA-MLI-1771
Factorization Tiles (SKU JA-MLI-1771) are a set of 70 opaque plastic tiles in two colours and three shapes for modelling algebra. A manual shows how the pieces are used to develop algebraic concepts, covering modelling, the zero principle, adding and subtracting polynomials and factorization. Because one colour stands for positive terms and the other for negative, pupils can cancel zero pairs and arrange tiles into rectangles whose sides give the factors. JaincoLab makes these factorization tiles in Ambala, India.
Specifications
The set has 70 opaque plastic tiles in two colours and three shapes and includes a manual on their use; tile dimensions are confirmed on the quotation.
| Product | Factorization Tiles |
| SKU | JA-MLI-1771 |
| Pieces | 70 |
| Material | Opaque plastic |
| Colours | 2 |
| Shapes | 3 |
| Included | Manual showing how the pieces model algebraic concepts |
Algebra and factorization activities
The manual with the Factorization Tiles takes pupils from modelling single terms to factorizing expressions, using the tiles at every step.
- Modelling algebraic terms and expressions
- The zero principle with positive and negative tiles
- Adding and subtracting polynomials
- Factorizing quadratic expressions by forming rectangles
- Checking factorization answers by rebuilding the expression
Scope of supply and ordering
The listing covers one set of 70 Factorization Tiles with a manual. Accessories, spares and quantities are confirmed on the quotation.
MOQ, packing and lead time depend on the order quantity and the delivery destination, and all three are confirmed on each quotation. Single classroom orders, bulk school orders and tender lots are supplied.
Frequently asked questions
How many tiles are in the Factorization Tiles set?
There are 70 opaque plastic tiles in two colours and three shapes.
Is a guide included?
Yes. A manual shows how the pieces are used to model algebraic concepts.
Which topics does the manual cover?
Modelling, the zero principle, adding and subtracting polynomials, and factorization.
How do the two colours help with the zero principle?
A positive tile and a negative tile of the same shape cancel each other, so pupils can add or remove such zero pairs without changing the value of an expression.
Related products
More items for the school maths lab are in the maths lab equipment range.
Request a quote
Send your requirement for the Factorization Tiles (SKU JA-MLI-1771), with quantity and delivery destination, through the JaincoLab enquiry page for a quotation. Institutions and contractors buying under a tender can also reach us via the tenders page.
