Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property...
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![Page 1: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/1.jpg)
Factoring Special
Products
![Page 2: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/2.jpg)
Factoring: The reverse of
multiplicationUse the distributive property to turn the product back into
factors.
To do this, look for the GCF!
![Page 3: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/3.jpg)
Example:5x2-15x
GCF = 5xPull out 5x from each
term!
5x(x-3) is the factored form
![Page 4: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/4.jpg)
12x2-18x+6GCF=6
6(2x2-3x+1)
![Page 5: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/5.jpg)
Factoring Special Products
a2-b2=(a+b)(a-b)
This is the difference of 2 squares!
![Page 6: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/6.jpg)
Perfect Square Trinomial Pattern
222 )(2 bababa 442 xx
222 )2()2()2)((2)( xxx*Look to see if the first and last terms are perfect squares, and the middle term is 2ab - if so - it will factor into
2)( ba
![Page 7: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/7.jpg)
FACTOR:
92416 2 yy
Perfect square polynomial:
(4y + 3)2
![Page 8: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/8.jpg)
4981 xDifference of
perfect squares: (9-3x2)(9+3x2)
![Page 9: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/9.jpg)
499 tDoesn’t factor, no common
factor except 1!
![Page 10: Factoring Special Products. Factoring: The reverse of multiplication Use the distributive property to turn the product back into factors. To do this,](https://reader036.fdocuments.in/reader036/viewer/2022071806/56649f4e5503460f94c6fd07/html5/thumbnails/10.jpg)
81364 2 cc
Perfect square polynomial:
(2c-9)2