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Algebra Tiles

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Distributive Property. Represent the expression with tiles. Combine the terms that are alike. ... Distributive Property Practice. Represent the expression with tiles. ... – PowerPoint PPT presentation

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Title: Algebra Tiles


1
Algebra Tiles
2
Algebra Tiles
  • On a piece of paper. Draw and label each Algebra
    tile.

Unit - value negative 1 (-1) Rod value
negative x (-x) Square value negative x2 (x
2)
Unit - value positive 1 Rod value
positive x Square value positive x 2
3
Algebraic Expressions
Represent each expression with tiles.
3x 2 2x 3
-x 2 2x 3x
4
Combining Like Terms
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.

Remember (1) and (-1) make zero Remove all zero
pairs.
2a 2 2a2 3a
Remember Write your answer from largest to
smallest exponent.
-2a 2 a 2
5
Adding Polynomials
  • Represent the expressions with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.

(-4 2y) (2y2 3y 2)
2y2 y - 2
6
Adding Polynomials Practice
  • Represent each expression with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.
  • (x2 3 2x) (x2 1 4x)
  • (5 2g2 3g) ( 2 g2 2g)
  • (3p2 2p) ( 3p 4 p2)
  • (6m 2m2 3) (m2 m 5)
  • (y 2y2 4) (2y 3y2 2)
  • 2x2 6x 4
  • g2 5g 3
  • 2p2 p 4
  • 2m2 - 5m 8
  • -y2 3y - 6

7
Distributive Property
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.

2 (x2 2x 1)
2x2 4x 2
8
Distributive Property
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.

3 (-x2 -2x 3)
-3x2 -6x 9
9
Distributive Property
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Remember to do the opposite for (-)
  • Write new expression in simplest form.

- (-2x 3)
2x - 3
10
Distributive Property
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Remember to do the opposite for (-)
  • Write new expression in simplest form.

-3 (x2 2x - 1)
-3x2 - 6x 3




11
Distributive Property Practice
  • Represent the expression with tiles.
  • Combine the terms that are alike.
  • Write new expression in simplest form.
  • 2(2x x2 1)
  • 3(2g2 3g 2)
  • -(-3p2 2p 4)
  • -3(2m2 m 2)
  • -2(2y 3y2 5)
  • 2x2 4x- 2
  • 2. 6g2 9g - 6
  • 3. 3p2 2p - 4
  • 4. -6m2 3m 6
  • 5. 6y2 - 4y - 10

12
THE END
THE END
THE END
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