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Math 12 Principles Ch 1
Section 1.1: Basic Functions and Graphs
Section 1.2: Translations and Functions
Section 1.3: Reflecting Functions
Functions and Transformation
Section 1.4: Expansion & Compressions of Functions
Section 1.5: Combining Transformations
Section 1.6: Absolute Value Functions and Reciprocals
Chapter 1 Review
Notes
1.1
1.2
1.3
1.4
1.5
1.6
Rev
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Math 12 Principles Ch 2
Section 2.1: Exponential Functions
Section 2.2: What is a Logarithm?
Section 2.3: Logarithm Rules
Section 2.4: Situations with Exponential Functions
Section 2.5: Real Situations with Exponential Functions part 2
Section 2.6: Graphs of Exponential Functions
Section 2.7: Geometric Series
Logarithms and Exponentials
Section 2.8: Geometric Sums
Section 2.9: Infinite Geometric Sums
Section 2.10: Graphs of Log Functions
Section 2.11: Solving Exponential Functions
Section 2.12: Logarithmic Equations and Identities
Natural Logarithsm
Sigma Notations
Chapter 2 Review
Notes
2.1
2.2
2.3
2.4
2.5
2.6
2.7
2.8
2.9
2.10
2.11
2.12
Math 12 Principles Ch 3
Section 3.1: Introduction to Periodic Functions
Section 3.2: Degrees and Radians
Section 3.3: Measuring Angles in Standard Position
Section 3.4: Sine and Cosine of Angles in Standard Position
Trigonometric Functions
Section 3.5: Sine and Cosine of Special Angles
Section 3.6: Graphing Sine and Cosine Functions
Section 3.7: Tangent Function
Section 3.8: Graphing the Tangent Function
Section 3.9: Reciprocal of Trigonometric Functions
Chapter 3 Review
Notes
3.1
3.2
3.3
3.4
3.5
3.6
3.7
3.8
3.9
Math 12 Principles Ch 4
Section 4.1: Graphs of Sine & Cosine Functions
Section 4.2: Graphing Sine & Cosine Functions with Phase Ships, Vertical Compressions & Expansions
Section 4.3: Changing the Period in a Sine & Cosine Function
Section 4.4: Graphing Sine/Cosine Functions with Horizontal Compressions
Graphing Trigonometric Functions
Exploring the Sine and Cosine Function
Section 4.5: Applications of Trigonomtry
Section 4.6: Graphing the Tangent Function
Exploring the Tangent Function
Section 4.7: Graphing the Cosecant, Secant & Cotangent Functions
Chapter 4 Review
Notes
4.1
4.2
4.3
4.4
4.5
4.6
4.7
Math 12 Principles Ch 5
Section 5.1: Solving Trigonometric Equations (Part 1)
Section 5.2: Solving Trigonometric Equationa (Part 2)
Section 5.3: Verifying Trigonometric Identities
Trigonometric Identities
Section 5.4: Proving Trigonometric Identities
Section 5.5: Sum & Difference Identities
Section 5.6: Trigonometric Identities with Sine & Cosine
Chapter 5 Review
Notes
5.1
5.2
5.3
5.4
5.5
5.6
Math 12 Principles Ch 6
Section 6.1: Fundimental Counting Priciples
Section 6.2: Permutations with Different Objects
Section 6.3: Premutations with Identicle Objects
Counting Principles
Section 6.4: Combinations
Section 6.5: Pascal's Triangles
Section 6.6: Binomial Theorem
Chapter 6 Review
Ipad
6.1
6.2
6.3
6.4
6.5
6.6
Math 12 Principles Ch 7
Section 7.1: What is Probability?
Section 7.2: Related Events
Section 7.3: Mutually Exclusive Events
Section 7.4: Indepent & Dependent Events
Probability
Section 7.5: Conditional Probability
Section 7.6: Probability with Permutations
Section 7.7: The Binomial Theorem
Chapter 7 Review
Ipad
7.1
7.2
7.3
7.4
7.5
7.6
7.7
Math 12 Principles Ch 8
Section 8.1: Functions & Transformations
Section 8.2: Logarithms & Exponentials
Section 8.3: Trigonometric Functions
Section 8.4: Graphing Trigonometric Functions
Statistics
Section 8.5: Trigonometric Identities
Section 8.6: Counting Principles
Section 8.7: Probability
Section 8.8: Statistics
Section 8.9: Circles, Ellipses, and Conics
Math 12 Principles Ch 9
Section 9.1: Functions & Transformations
Section 9.2: Logarithms & Exponentials
Section 9.3: Trigonometric Functions
Section 9.4: Graphing Trigonometric Functions
Circles, Ellipses, and Conics
Section 9.5: Trigonometric Identities
Section 9.6: Counting Principles
Section 9.7: Probability
Section 9.8: Statistics
Section 9.9: Circles, Ellipses, and Conics