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Section 12.6 special products
1.
Slide - 1Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G 2 Exponents and Polynomials 12
2.
Slide - 2Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G 1. Square binomials. 2. Find the product of the sum and difference of two terms. 3. Find greater powers of binomials. Objectives 12.6 Special Products
3.
Slide - 3Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G Square of a Binomial The square of a binomial is a trinomial consisting of the square of the first term, plus twice the product of the two terms, plus the square of the last term of the binomial. For a and b, (x + y)2 = x2 + 2xy + y2. Also, (x – y)2 = x2 – 2xy + y2. Square Binomials
4.
Slide - 4Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G (a) (4x + 5)2 Square Binomials Example Square each binomial. x y = (4x)2 + 2(4x)(5) + 52 x2 x y y2 = 16x2 + 40x + 25 (b) (6x – 2y)2 = (6x)2 – 2(6x)(2y) + (2y)2 = 36x2 – 24xy + 4y2
5.
Slide - 5Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G Find the Product of the Sum and Difference of Two Terms Product of the Sum and Difference of Two Terms (x + y)(x – y) = x2 – y2
6.
Slide - 6Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G (a) (3m + 8n)(3m – 8n) Find the Product of the Sum and Difference of Two Terms = (3m)2 – (8n)2 = 9m2 – 64n2 (b) 2p(5p + 1)(5p – 1) = 2p[(5p)2 – (1)2] = 2p(25p2 – 1) = 50p3 – 2p Example Find each product.
7.
Slide - 7Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G Find Greater Powers of Binomials (a) (7 – 4s)3 = (7 – 4s)(7 – 4s)2 = (7 – 4s)[72 – 2(7)(4s) + (4s)2] = 343 – 588s + 336s2 – 64s3 Example Find each product. = (7 – 4s)(49 – 56s + 16s2) = 343 – 392s + 112s2 – 196s + 224s2 – 64s3
8.
Slide - 8Copyright
© 2018, 2014, 2010 Pearson Education Inc.A L W A Y S L E A R N I N G Find Greater Powers of Binomials (b) (2t + 3v)4 = (2t + 3v)2(2t + 3v)2 = [(2t)2 + 2(2t)(3v) + (3v)2][(2t)2 + 2(2t)(3v) + (3v)2] Example (cont) Find each product. = (4t2 + 12tv + 9v2)(4t2 + 12tv + 9v2) = 16t4 + 48t3v + 36t2v2 + 48t3v + 144t2v2 + 108tv3 + 36t2v2 + 108tv3 + 81v4 = 16t4 + 96t3v + 216t2v2 + 216tv3 + 81v4
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