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Connecting Algebra Tiles to Integer Tiles

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Presentation on theme: "Connecting Algebra Tiles to Integer Tiles"— Presentation transcript:

1 Connecting Algebra Tiles to Integer Tiles

2 Comparing Algebra Tiles to Integer Tiles
is a representation of +1 because it has an area of 1. Length = 1 Width = 1 is a representation of -1 because the size stays the same, but the sign/colour changes. What relationships do you notice between the measurements of the integer tile and the algebra tiles?

3 Comparing Algebra Tiles to Integer Tiles
1 x The width of the rectangle is 1 and the length can be represented by x. The length and width of the large square are the same as x. Therefore, represents x, and represents x2

4 Comparing Algebra Tiles to Integer Tiles
is +1 is -1 is +x represents _____ -x represents ____ represents ___ +x2 - x2

5 Representations of Zero
x = 0 1 –1 x2 x = 0 –x x2 –x2 = 0

6 Representations of Integers
Illustrate each of the following terms. +3 Add 0. Add 0. -2 Illustrate a different representation of each of these integers.

7 Representations of Terms
Illustrate each of the following terms. +3x -2x2 Draw a representation of 4x, -2x, 3x2, -5x2.

8 Representations of Algebraic Terms
-2x 4x 3x2 -5x2

9 Multiple Representations of 4x

10 Representing Polynomials
3x+1 1 -2x2-3 1 1 1 X2-3x+2 1 1


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