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Factoring โ€“ is the
breaking down of a product
into its factor.
๏ฑFactoring Polynomials can be
used in Geometry. (Problem
Solving)
๏ฑThe complicated things become
simple.
๏ฑIt can also be used in some
business, Painting Companies
and in selling products. If you
want to be a chemist or
astronomer, or ecologist or
physicist, or a programmer.
Find the product of the following.
1. 5x(x2 โ€“ 2xy + 5y3)
2. 9(3a3 + 2b โ€“ 7)
3. 7p2 (p2 + 2p โ€“ 3)
FACTORS PRODUCT
5x(x2 โ€“ 2xy + 5y3)
5x3 โ€“ 10x2y + 25xy3
9(3a3 + 2b โ€“ 7)
27a3 + 18b - 63
7p2 (p2 + 2p โ€“ 3)
7p4 + 14p3 โ€“ 21p2
3 Steps:
1) Find the Greatest Common
Monomial Factor
2) Divide the given polynomial
by the GCMF
3) Combine.
Find the GCMF of the following expressions.
1. y5 , y4 , and y6
2. x5y3 , x3y3 , and x6y5
3. a6b7c8 , a5b4 , and a3c5
4. 30a4b3 , 24a6b8, and 12a9b2
5. 12x5y , 8x3y , and 4y
Example:
1) 6b3 + 9b2
2) 4x5 + 8x3
3) 10x2y3 + 15xy2
4) 12x2y4 + 36 x2y6 โ€“ 54x3y5
Try this! Find the factors of the following.
1. 12ax โ€“ 9a2x
2. 18a3 + 27b โ€“ 81
3. 10p3 + 25p2
4. 12x4y + 8x3y2 + 4x3y
5. 10a5b โ€“ 8a3b2 + 6ab
factoring-the-common-monomial.pptx

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factoring-the-common-monomial.pptx

  • 1.
  • 2. Factoring โ€“ is the breaking down of a product into its factor.
  • 3.
  • 4. ๏ฑFactoring Polynomials can be used in Geometry. (Problem Solving) ๏ฑThe complicated things become simple.
  • 5. ๏ฑIt can also be used in some business, Painting Companies and in selling products. If you want to be a chemist or astronomer, or ecologist or physicist, or a programmer.
  • 6.
  • 7. Find the product of the following. 1. 5x(x2 โ€“ 2xy + 5y3) 2. 9(3a3 + 2b โ€“ 7) 3. 7p2 (p2 + 2p โ€“ 3)
  • 8. FACTORS PRODUCT 5x(x2 โ€“ 2xy + 5y3) 5x3 โ€“ 10x2y + 25xy3 9(3a3 + 2b โ€“ 7) 27a3 + 18b - 63 7p2 (p2 + 2p โ€“ 3) 7p4 + 14p3 โ€“ 21p2
  • 9. 3 Steps: 1) Find the Greatest Common Monomial Factor 2) Divide the given polynomial by the GCMF 3) Combine.
  • 10. Find the GCMF of the following expressions. 1. y5 , y4 , and y6 2. x5y3 , x3y3 , and x6y5 3. a6b7c8 , a5b4 , and a3c5 4. 30a4b3 , 24a6b8, and 12a9b2 5. 12x5y , 8x3y , and 4y
  • 11. Example: 1) 6b3 + 9b2 2) 4x5 + 8x3 3) 10x2y3 + 15xy2 4) 12x2y4 + 36 x2y6 โ€“ 54x3y5
  • 12. Try this! Find the factors of the following. 1. 12ax โ€“ 9a2x 2. 18a3 + 27b โ€“ 81 3. 10p3 + 25p2 4. 12x4y + 8x3y2 + 4x3y 5. 10a5b โ€“ 8a3b2 + 6ab