Functions 11 McGraw-Hill
ISBN:
0070009783 / 9780070009783
Chapter 1 Functions
Prerequisite Skills for Functions
52
1.1 Function Domain Range
52
p.4
1.2 Functions and Function Notation
5
p.16
1.3 Maximum or Minimum of a Quadratic Function
32
p.25
1.4 Skills You Need, Working with Radicals
70
p.34
1.5 Solve Quadratic Equations
70
p.43
1.6 Determine a Quadratic Equation Given its Roots
37
p.52
1.7 Solve Linear-Quadratic Systems
35
p.60
Chapter Review
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29
Practice Test for Functions and Quadratics
28
Chapter 2 Transformations of Functions
2.1 Functions and Equivalent Algebraic Expressions
38
p.78
2.2 Multiplying and Dividing Exponents
58
p.88
2.3 Horizontal and Vertical Translations of Functions
52
p.97
2.4 Reflections of Functions
53
p.105
2.5 Stretches of Functions
27
p.113
2.6 Combination of Transformations
43
p.125
2.6 Combined Transformation (Questions Hand Picked by Min)
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23
2.7 Inverse
51
p.132
Chapter Review
45
Functions Practice Test
19
Chapter 3 Exponential Functions
3.1 The Nature of Exponential Growth
34
p.150
3.2 Exponential Decay, Connecting to Negative Exponents
59
p.160
3.3 Rational Exponents
51
p.170
3.4 Properties of Exponential Functions
23
p.178
3.5 Transformations of Exponential Functions
49
p.188
3.6 Making Connections, Tools and Strategies for Applying Exponential Models
5
p.199
Exponents Chapter Review
29
Exponents Practice Test
29
Cumulative Functions Review
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79
Chapter 4 Trigonometry
Prerequisite Skills
11
4.1 Special Angles
22
p.222
4.2 Co-terminal and Related Angles
51
p.232
4.3 Reciprocal Trigonometric Ratios
38
p.243
4.4 2D trig geometry problems Sine Law
29
p.249
4.5 Problems in Three Dimensions
22
p.261
4.6 Trig Identities
24
p.270
Chapter Review Trigonometry
22
Trig Practice Test
13
Chapter 5 Trigonometric Functions
Prerequisite Skills
2
5.1 Modelling Periodic Behaviour
25
p.284
5.2 The Sine Function and the Cosine Function
13
p.294
5.3 Investigate Transformations of Sine and cosine Functions
48
p.304
5.4 Graphing and Modelling with Trig Function Transformations
37
p.313
5.5 Data Collecting and Modelling
12
p.322
5.6 Use Sinusoidal Functions to Model Periodic Phenomena Not Involving Angles
11
p.333
Chapter Review for Trig Functions
9
Trig Functions Chapter Test, pg346
15
Cumulative Review for Trig (pg 348)
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19
Chapter 6 Discrete Functions
6.1 Sequences as Discrete Functions
49
p.354
6.2 Recursive Procedures
55
p.365
6.3 Pascal’s Triangle and Expanding Binomial Powers
41
p.373
6.4 Arithmetic Sequences
27
p.380
6.5 Geometric Sequences
25
p.388
6.6 Arithmetic Series
24
p.395
6.7 Geometric Series
43
p.402
Discrete Functions Chapter Review
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35
Discrete Functions Practice Test
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45