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CC
Core Connections Algebra 2, 2013
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3. Section 8.3
1. Investigations and Functions
p. 7-45
3 Subchapters
2. Transformations of Parent Graphs
p. 58-109
3 Subchapters
3. Equivalent Forms
p. 124-159
3 Subchapters
4. Solving and Intersections
p. 171-201
3 Subchapters
5. Inverses and Logarithms
p. 26-247
3 Subchapters
6. 3-D Graphing and Logarithms
p. 259-301
3 Subchapters
7. Trigonometric Functions
p. 315-362
3 Subchapters
8. Polynomials
p. 374-429
4 Subchapters
9. Randomization and Normal Distributions
p. 446-488
4 Subchapters
10. Series
p. 504-553
4 Subchapters
11. Simulating Sampling Variability
p. 568-608
4 Subchapters
12. Analytic Trigonometry
p. 622-652
3 Subchapters
A. Appendix A: Sequences
4 Subchapters
B. Appendix B: Exponential Functions
3 Subchapters
C. Appendix C: Comparing Single-Variable Data
p. 765
2 Subchapters
Start
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8.3.1. Polynomial Division
p. 411-413
9 Solutions
120
p. 411
121
p. 411
122
p. 411
123
p. 412
124
p. 412
125
p. 412
126
p. 412
127
p. 413
128
p. 413
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8.3.2. Factors and Integral Roots
p. 419-424
27 Solutions
138
p. 419
139
p. 419
140
p. 420
141
p. 420
142
p. 420
143
p. 420
144
p. 421
145
p. 421
146
p. 421
147
p. 421
148
p. 421
149
p. 421
150
p. 422
151
p. 422
152
p. 422
153
p. 423
154
p. 423
155
p. 423
156
p. 423
157
p. 423
158
p. 423
159
p. 424
160
p. 424
161
p. 424
162
p. 424
163
p. 424
164
p. 424
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8.3.3. An Application of Polynomials
p. 427-429
9 Solutions
169
p. 427
170
p. 427
171
p. 428
172
p. 428
173
p. 428
174
p. 428
175
p. 429
176
p. 429
177
p. 429
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Exercise
172
Page
428
Page
428
Hint & Answer
Solution
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Thinking
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Hints
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A
a
Consider the
parent graph
of y=x^2-6.
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B
b
Consider the parent graph of y=x^2+6.
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C
c
Calculate the discriminant from the
Quadratic Formula
.
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D
d
Calculate the discriminant from the Quadratic Formula.
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E
e
The graph is written in
graphing form
, which allows us to determine its vertex.
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F
f
The graph is written in graphing form, which allows us to determine its vertex.
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Check the answer
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A
a
Real roots
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B
b
Complex roots
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C
c
Complex roots
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D
d
Real roots
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E
e
Real roots
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F
f
Complex roots
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Practice makes perfect
Practice exercises
Find more exercises to practice for The Binomial Theorem and Other Polynomial Identities
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Test your problem-solving skills with the The Binomial Theorem and Other Polynomial Identities test
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Progress overview
The Binomial Theorem and Other Polynomial Identities
Level 1 exercises - The Binomial Theorem and Other Polynomial Identities
Level 2 exercises - The Binomial Theorem and Other Polynomial Identities
Level 3 exercises - The Binomial Theorem and Other Polynomial Identities
Subchapter links
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8.3.1
Polynomial Division
p.411-413
120
Polynomial Division
121
(Page 411)
122
123
Polynomial Division
124
(Page 412)
Polynomial Division
125
(Page 412)
Polynomial Division
126
(Page 412)
Polynomial Division
127
(Page 413)
128
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8.3.2
Factors and Integral Roots
p.419-424
Factors and Integral Roots
138
(Page 419)
139
140
141
Factors and Integral Roots
142
(Page 420)
Factors and Integral Roots
143
(Page 420)
Factors and Integral Roots
144
(Page 421)
145
146
147
Factors and Integral Roots
148
(Page 421)
Factors and Integral Roots
149
(Page 421)
Factors and Integral Roots
150
(Page 422)
Factors and Integral Roots
151
(Page 422)
Factors and Integral Roots
152
(Page 422)
Factors and Integral Roots
153
(Page 423)
Factors and Integral Roots
154
(Page 423)
Factors and Integral Roots
155
(Page 423)
Factors and Integral Roots
156
(Page 423)
157
Factors and Integral Roots
158
(Page 423)
159
160
Factors and Integral Roots
161
(Page 424)
162
163
164
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8.3.3
An Application of Polynomials
p.427-429
169
170
An Application of Polynomials
171
(Page 428)
An Application of Polynomials
172
(Page 428)
An Application of Polynomials
173
(Page 428)
An Application of Polynomials
174
(Page 428)
An Application of Polynomials
175
(Page 429)
An Application of Polynomials
176
(Page 429)
177
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