13
Today:
Warm-Up
Review for Test
Special Products
Complete Class Work from
Yesterday
Chaka Khan Academy Due
Sunday/Monday
Warm-Up/Test Prep:5
5. (2x - 3)(x + 2)(x - 1)
3. (y - y2
) - (2y - 2y2
)
1. The sum of 2 binomials is 5x2
- 6x. if one of the
binomials is 3x2
- 2x, what is the other binomial?
All Questions are very similar to tomorrow's.
2. 9x6
- 18x4
+ 5x2
2x4
4. (2y2
+ 3xy - 4) - (- 5x2
+ 5xy + 2) =
Binomial Sign Summary
(x + 4)(x + 3)
Middle Term Last Term
positive positive
(x - 4)(x + 3)
negative negative
(x + 4)(x - 3)
positive
negative
(x - 4)(x - 3) negative positive
Which term is bigger doesn't matter when both signs
are the same, but it does when the signs are different.
*In this case, because the negative coefficient
is larger than the positive.
*See above
Special Products are three types of binomials that occur
frequently in algebra. Because of this, you will benefit by
memorizing their patterns. It will help a great deal when
we start factoring (soon). Here they are:
P.S. You'll want to write this down.
You should be able to recognize the products both ways.
(x2
+ 16x + 64) = ( )2x + 8 (4p2
+ 16pr + 16r2
) = ( )22p + 4r
2.
(9a2
– 12ab + 4b2
) = ( )23a – 2b
3.
March 13, 2014

March 13, 2014

  • 1.
    13 Today: Warm-Up Review for Test SpecialProducts Complete Class Work from Yesterday Chaka Khan Academy Due Sunday/Monday
  • 2.
    Warm-Up/Test Prep:5 5. (2x- 3)(x + 2)(x - 1) 3. (y - y2 ) - (2y - 2y2 ) 1. The sum of 2 binomials is 5x2 - 6x. if one of the binomials is 3x2 - 2x, what is the other binomial? All Questions are very similar to tomorrow's. 2. 9x6 - 18x4 + 5x2 2x4 4. (2y2 + 3xy - 4) - (- 5x2 + 5xy + 2) =
  • 3.
    Binomial Sign Summary (x+ 4)(x + 3) Middle Term Last Term positive positive (x - 4)(x + 3) negative negative (x + 4)(x - 3) positive negative (x - 4)(x - 3) negative positive Which term is bigger doesn't matter when both signs are the same, but it does when the signs are different. *In this case, because the negative coefficient is larger than the positive. *See above
  • 4.
    Special Products arethree types of binomials that occur frequently in algebra. Because of this, you will benefit by memorizing their patterns. It will help a great deal when we start factoring (soon). Here they are: P.S. You'll want to write this down. You should be able to recognize the products both ways. (x2 + 16x + 64) = ( )2x + 8 (4p2 + 16pr + 16r2 ) = ( )22p + 4r
  • 5.
    2. (9a2 – 12ab +4b2 ) = ( )23a – 2b 3.