SlideShare a Scribd company logo
1 of 5
Reminders:

Khan Academy due Saturday: (2nd week
           of 3rd Quarter)
        No School Monday
   Turn In All Class Work Today

            From the Blog:
 Watch the Asteroid Fly by streamed live
  Saturday morning @ 9:00. (Click Link)
N
u                     The Year: 1989
m
b
e               1010 Mb x sec. = 1 Gb video
                  Mb = 90 100 (non-HD)
r
$
e      In fact, your phone has more processing power
n
$    than the computers used to direct and control the
e    only three moon landings in history.

      If your phone has 4Gb of storage, it has 400
    times the storage capacity. In 1989 prices, your
    phone is worth $1,390,000 in storage space alone.
Warm-Up (5):

2. -30a5b10 + 39a4b8              3.   x-3   -2
          -3ab                         x-1


  4. Factor: (32x3 + 12x2 - 2x)


  5. Simplify: x2 - x + 5x - 5         = x(x - 1) + 5(x - 1)
                                          (x         (x


       = (x - 1)(x + 5); FOIL and check result
Test:



      Need:
      Pencil(s)
       Eraser
    Scratch Paper
Calculator (Optional)
       Desire

More Related Content

What's hot

[shaderx5] 3.2 Selective Supersampling
[shaderx5] 3.2 Selective Supersampling[shaderx5] 3.2 Selective Supersampling
[shaderx5] 3.2 Selective Supersampling종빈 오
 
Making of-the-logistic-map-bifurcation-diagram
Making of-the-logistic-map-bifurcation-diagramMaking of-the-logistic-map-bifurcation-diagram
Making of-the-logistic-map-bifurcation-diagrammartsberger
 
Factoring Activity 3.09
Factoring Activity 3.09Factoring Activity 3.09
Factoring Activity 3.09Mershon Moore
 
Factoring by gcf part 1 2nd
Factoring by gcf part 1 2ndFactoring by gcf part 1 2nd
Factoring by gcf part 1 2ndLarryBugaring1
 
Md2k 0219 shang
Md2k 0219 shangMd2k 0219 shang
Md2k 0219 shangBBKuhn
 
Day 8 dividing polynomials by monomials
Day 8 dividing polynomials by monomialsDay 8 dividing polynomials by monomials
Day 8 dividing polynomials by monomialsErik Tjersland
 
Introduction to TensorFlow, by Machine Learning at Berkeley
Introduction to TensorFlow, by Machine Learning at BerkeleyIntroduction to TensorFlow, by Machine Learning at Berkeley
Introduction to TensorFlow, by Machine Learning at BerkeleyTed Xiao
 
Ch.11.2 11.3 Distributing and Factoring Polynomials
Ch.11.2 11.3 Distributing  and Factoring PolynomialsCh.11.2 11.3 Distributing  and Factoring Polynomials
Ch.11.2 11.3 Distributing and Factoring Polynomialsmdicken
 

What's hot (20)

Wikiproject
WikiprojectWikiproject
Wikiproject
 
Chap 6 drill
Chap 6 drillChap 6 drill
Chap 6 drill
 
Longitud de curvas
Longitud de curvasLongitud de curvas
Longitud de curvas
 
P13 042
P13 042P13 042
P13 042
 
0 introd
0 introd0 introd
0 introd
 
Lec 3-mcgregor
Lec 3-mcgregorLec 3-mcgregor
Lec 3-mcgregor
 
[shaderx5] 3.2 Selective Supersampling
[shaderx5] 3.2 Selective Supersampling[shaderx5] 3.2 Selective Supersampling
[shaderx5] 3.2 Selective Supersampling
 
14 chap
14 chap14 chap
14 chap
 
Day 1b examples
Day 1b examplesDay 1b examples
Day 1b examples
 
Making of-the-logistic-map-bifurcation-diagram
Making of-the-logistic-map-bifurcation-diagramMaking of-the-logistic-map-bifurcation-diagram
Making of-the-logistic-map-bifurcation-diagram
 
Factoring Activity 3.09
Factoring Activity 3.09Factoring Activity 3.09
Factoring Activity 3.09
 
Triple integrals and applications
Triple integrals and applicationsTriple integrals and applications
Triple integrals and applications
 
Factoring by gcf part 1 2nd
Factoring by gcf part 1 2ndFactoring by gcf part 1 2nd
Factoring by gcf part 1 2nd
 
Md2k 0219 shang
Md2k 0219 shangMd2k 0219 shang
Md2k 0219 shang
 
Day 8 dividing polynomials by monomials
Day 8 dividing polynomials by monomialsDay 8 dividing polynomials by monomials
Day 8 dividing polynomials by monomials
 
Introduction to TensorFlow, by Machine Learning at Berkeley
Introduction to TensorFlow, by Machine Learning at BerkeleyIntroduction to TensorFlow, by Machine Learning at Berkeley
Introduction to TensorFlow, by Machine Learning at Berkeley
 
Sampling theory
Sampling theorySampling theory
Sampling theory
 
Ch1hw
Ch1hwCh1hw
Ch1hw
 
Ch.11.2 11.3 Distributing and Factoring Polynomials
Ch.11.2 11.3 Distributing  and Factoring PolynomialsCh.11.2 11.3 Distributing  and Factoring Polynomials
Ch.11.2 11.3 Distributing and Factoring Polynomials
 
karnaugh maps
karnaugh mapskarnaugh maps
karnaugh maps
 

Viewers also liked

November 30
November 30November 30
November 30khyps13
 
January 14, 2014
January 14, 2014January 14, 2014
January 14, 2014khyps13
 
January 31, 2014
January 31, 2014January 31, 2014
January 31, 2014khyps13
 
Fri. sept 28
Fri. sept 28Fri. sept 28
Fri. sept 28khyps13
 
January 15
January 15January 15
January 15khyps13
 
December13, 2013
December13, 2013December13, 2013
December13, 2013khyps13
 
November 22, 2013
November 22, 2013November 22, 2013
November 22, 2013khyps13
 
January 23
January 23January 23
January 23khyps13
 

Viewers also liked (9)

November 30
November 30November 30
November 30
 
January 14, 2014
January 14, 2014January 14, 2014
January 14, 2014
 
January 31, 2014
January 31, 2014January 31, 2014
January 31, 2014
 
Feb 14
Feb 14Feb 14
Feb 14
 
Fri. sept 28
Fri. sept 28Fri. sept 28
Fri. sept 28
 
January 15
January 15January 15
January 15
 
December13, 2013
December13, 2013December13, 2013
December13, 2013
 
November 22, 2013
November 22, 2013November 22, 2013
November 22, 2013
 
January 23
January 23January 23
January 23
 

Similar to February 15

6 3 Add,Sub,Mult Polynomials
6 3 Add,Sub,Mult Polynomials6 3 Add,Sub,Mult Polynomials
6 3 Add,Sub,Mult Polynomialsnina
 
Distributive Property 8th
Distributive Property 8th Distributive Property 8th
Distributive Property 8th jscafidi7
 
March 17, 2015
March 17, 2015March 17, 2015
March 17, 2015khyps13
 
The lengths of pregnancies are normally distributed with mean µ = .docx
The lengths of pregnancies are normally distributed with mean µ = .docxThe lengths of pregnancies are normally distributed with mean µ = .docx
The lengths of pregnancies are normally distributed with mean µ = .docxoreo10
 
Algebra unit 8.7
Algebra unit 8.7Algebra unit 8.7
Algebra unit 8.7Mark Ryder
 
Distributive Property 7th
Distributive Property 7thDistributive Property 7th
Distributive Property 7thjscafidi7
 
PMR Form 3 Mathematics Algebraic Fractions
PMR Form 3 Mathematics Algebraic FractionsPMR Form 3 Mathematics Algebraic Fractions
PMR Form 3 Mathematics Algebraic FractionsSook Yen Wong
 
Lecture 03 special products and factoring
Lecture 03 special products and factoringLecture 03 special products and factoring
Lecture 03 special products and factoringHazel Joy Chong
 
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptx
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptxG8 Math Q1- Week 1-2 Special Products and Factors (1).pptx
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptxCatherineGanLabaro
 
Special Products and Factors.pptx
Special Products and Factors.pptxSpecial Products and Factors.pptx
Special Products and Factors.pptxJanineCaleon
 
Yampa AFRP Introduction
Yampa AFRP IntroductionYampa AFRP Introduction
Yampa AFRP IntroductionChengHui Weng
 
01 derivadas
01   derivadas01   derivadas
01 derivadasklorofila
 

Similar to February 15 (13)

6 3 Add,Sub,Mult Polynomials
6 3 Add,Sub,Mult Polynomials6 3 Add,Sub,Mult Polynomials
6 3 Add,Sub,Mult Polynomials
 
Distributive Property 8th
Distributive Property 8th Distributive Property 8th
Distributive Property 8th
 
March 17, 2015
March 17, 2015March 17, 2015
March 17, 2015
 
Feb.27
Feb.27Feb.27
Feb.27
 
The lengths of pregnancies are normally distributed with mean µ = .docx
The lengths of pregnancies are normally distributed with mean µ = .docxThe lengths of pregnancies are normally distributed with mean µ = .docx
The lengths of pregnancies are normally distributed with mean µ = .docx
 
Algebra unit 8.7
Algebra unit 8.7Algebra unit 8.7
Algebra unit 8.7
 
Distributive Property 7th
Distributive Property 7thDistributive Property 7th
Distributive Property 7th
 
PMR Form 3 Mathematics Algebraic Fractions
PMR Form 3 Mathematics Algebraic FractionsPMR Form 3 Mathematics Algebraic Fractions
PMR Form 3 Mathematics Algebraic Fractions
 
Lecture 03 special products and factoring
Lecture 03 special products and factoringLecture 03 special products and factoring
Lecture 03 special products and factoring
 
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptx
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptxG8 Math Q1- Week 1-2 Special Products and Factors (1).pptx
G8 Math Q1- Week 1-2 Special Products and Factors (1).pptx
 
Special Products and Factors.pptx
Special Products and Factors.pptxSpecial Products and Factors.pptx
Special Products and Factors.pptx
 
Yampa AFRP Introduction
Yampa AFRP IntroductionYampa AFRP Introduction
Yampa AFRP Introduction
 
01 derivadas
01   derivadas01   derivadas
01 derivadas
 

More from khyps13

August 23, 2016
August 23, 2016August 23, 2016
August 23, 2016khyps13
 
August 22, 2016
August 22, 2016August 22, 2016
August 22, 2016khyps13
 
August 19, 2016
August 19, 2016August 19, 2016
August 19, 2016khyps13
 
August 18, 2016
August 18, 2016August 18, 2016
August 18, 2016khyps13
 
Aug 17, 2016
Aug 17, 2016Aug 17, 2016
Aug 17, 2016khyps13
 
Ultimate guide to systems of equations
Ultimate guide to systems of equationsUltimate guide to systems of equations
Ultimate guide to systems of equationskhyps13
 
March 29, 2016
March 29, 2016March 29, 2016
March 29, 2016khyps13
 
March 28, 2016
March 28, 2016March 28, 2016
March 28, 2016khyps13
 
March 31, 2016
March 31, 2016March 31, 2016
March 31, 2016khyps13
 
March 30, 2016
March 30, 2016March 30, 2016
March 30, 2016khyps13
 
March 21, 2016
March 21, 2016March 21, 2016
March 21, 2016khyps13
 
April 5, 2016
April 5, 2016April 5, 2016
April 5, 2016khyps13
 
April 4, 2016
April 4, 2016April 4, 2016
April 4, 2016khyps13
 
April 6, 2016
April 6, 2016April 6, 2016
April 6, 2016khyps13
 
April 1, 2016
April 1, 2016April 1, 2016
April 1, 2016khyps13
 
February 17 2015
February 17 2015February 17 2015
February 17 2015khyps13
 
February 18 2016
February 18 2016February 18 2016
February 18 2016khyps13
 
February 16 2016
February 16 2016February 16 2016
February 16 2016khyps13
 
February 9 2016
February 9 2016February 9 2016
February 9 2016khyps13
 
February 10 2016
February 10 2016February 10 2016
February 10 2016khyps13
 

More from khyps13 (20)

August 23, 2016
August 23, 2016August 23, 2016
August 23, 2016
 
August 22, 2016
August 22, 2016August 22, 2016
August 22, 2016
 
August 19, 2016
August 19, 2016August 19, 2016
August 19, 2016
 
August 18, 2016
August 18, 2016August 18, 2016
August 18, 2016
 
Aug 17, 2016
Aug 17, 2016Aug 17, 2016
Aug 17, 2016
 
Ultimate guide to systems of equations
Ultimate guide to systems of equationsUltimate guide to systems of equations
Ultimate guide to systems of equations
 
March 29, 2016
March 29, 2016March 29, 2016
March 29, 2016
 
March 28, 2016
March 28, 2016March 28, 2016
March 28, 2016
 
March 31, 2016
March 31, 2016March 31, 2016
March 31, 2016
 
March 30, 2016
March 30, 2016March 30, 2016
March 30, 2016
 
March 21, 2016
March 21, 2016March 21, 2016
March 21, 2016
 
April 5, 2016
April 5, 2016April 5, 2016
April 5, 2016
 
April 4, 2016
April 4, 2016April 4, 2016
April 4, 2016
 
April 6, 2016
April 6, 2016April 6, 2016
April 6, 2016
 
April 1, 2016
April 1, 2016April 1, 2016
April 1, 2016
 
February 17 2015
February 17 2015February 17 2015
February 17 2015
 
February 18 2016
February 18 2016February 18 2016
February 18 2016
 
February 16 2016
February 16 2016February 16 2016
February 16 2016
 
February 9 2016
February 9 2016February 9 2016
February 9 2016
 
February 10 2016
February 10 2016February 10 2016
February 10 2016
 

February 15

  • 1.
  • 2. Reminders: Khan Academy due Saturday: (2nd week of 3rd Quarter) No School Monday Turn In All Class Work Today From the Blog: Watch the Asteroid Fly by streamed live Saturday morning @ 9:00. (Click Link)
  • 3. N u The Year: 1989 m b e 1010 Mb x sec. = 1 Gb video Mb = 90 100 (non-HD) r $ e In fact, your phone has more processing power n $ than the computers used to direct and control the e only three moon landings in history. If your phone has 4Gb of storage, it has 400 times the storage capacity. In 1989 prices, your phone is worth $1,390,000 in storage space alone.
  • 4. Warm-Up (5): 2. -30a5b10 + 39a4b8 3. x-3 -2 -3ab x-1 4. Factor: (32x3 + 12x2 - 2x) 5. Simplify: x2 - x + 5x - 5 = x(x - 1) + 5(x - 1) (x (x = (x - 1)(x + 5); FOIL and check result
  • 5. Test: Need: Pencil(s) Eraser Scratch Paper Calculator (Optional) Desire