Pawnee City Schools
Angela Schmit

 







Algebra II Notes


















 
 

Algebra II Notes

notebookpaper:

Chapter 1


1-1  Real Numbers and Their Graphs
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1-2  Simplifying Expressions
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1-3  Basic Properties of Real Numbers
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1-4  Sums and Differences
Notes
1-5  Products
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1-6  Quotients
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1-7  Solving Equations in One Variable
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1-8  Words Into Symbols
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1-9  Problem Solving with Equations
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Chapter 2

2-1  Solving Inequalities in One Variable
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2-2  Solving Combined Inequalities
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2-3  Problem Solving Using Inequalities
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2-4 Absolute Value in Open Sentences
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2-5  Solving Absolute Value Sentences Graphically
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2-6  Theorems and Proofs
2-7  Theorems about Order and Absolute Value

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Chapter 3

3-1  Open Sentences in Two Variables
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3-2  Graphs of Linear Equations in Two Variables
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3-3  The Slope of a Line
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3-4  Finding an Equation of  a Line
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3-5 Systems of Linear Equations in Two Variables   
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3-6  Problem Solving:  Using Systems
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3-7  Linear Inequalities in Two Variables
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Quiz Review 5-7.3
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The remainder of the class notes will now be located on Angel (Lessons)
http://pcps.myelearning.org


3-8  Functions
3-9  Linear Functions
3-10  Relations

Chapter 4

4-1  Polynomials 
4-2  Using Laws of Exponents
4-3  Multiplying Polynomials 
4-4  Using Prime Factorization 
4-5  Factoring Polynomials 
4-6  Factoring Quadratic Polynomials 
4-7  Solving Polynomial Equations
4-8  Problem Solving Using Polynomial Equations 
4-9  Solving Polynomial Inequalities 



Chapter 5

5-1  Quotients of Monomials 
5-2  Zero and Negative Exponents 
5-3  Scientific Notation and Significant Digits 
5-4  Rational Algebraic Expressions
5-5  Products and Quotients of Rational Expressions
5-6  Sums and Differences of Rational Expressions
5-7  Complex Fractions

5-8 Fractional Coefficients 
5-9  Fractional Equations

Chapter 6

6-1  Roots of Real Numbers 
6-2  Properties of Radicals
6-3  Sums of Radicals 
6-4  Binomials Containing Radicals
6-5  Equations Containing Radicals
6-6  Rational and Irrational Numbers
6-7  The Imaginary Number i
6-8  The Complex Numbers


Chapter 7

7-1  Completing the Square
7-2  The Quadratic Formula
7-3  The Discriminant
7-4  Equations in Quadratic Form
7-5  Graphing y-k = a(x - h)^2
7-6  Quadratic Functions
7-7  Writing Quadratic Equations and Functions

Chapter 8

8-1  Direct Variation and Proportion 
8-2  Inverse and Joint Variation 
8-3  Dividing Polynomials
8-4  Synthetic Division
8-5  The Remainder and Factor Theorems
8-6  Some Useful Theorems
8-7  Finding Rational Roots
8-8  Approximating Irrational Roots
8-9  Linear Interpolation


Chapter 9

9-1  Distance and Midpoint Formulas
9-2  Circles
9-3  Parabolas
9-4  Ellipses
9-5  Hyperbolas
9-6  More on Central Conics
9-7  The Geometry of Quadratic Systems
9-8  Solving Quadratic Systems
9-9  Systems of Linear Equations in Three Variables


Chapter 10

10-1  Rational Exponents
10-2  Real Number Exponents
10-3  Composition and Inverses of Functions
10-4  Definition of Logarithms
10-5  Laws of Logarithms
10-6  Applications of Logarithms
10-7  Problem Solving:  Exponential Growth and Decay
10-8  The Natural Logarithmic Function


Chapter 11

11-1  Types of Sequences
11-2  Arithmetic Sequences
11-3  Geometric Sequences
11-4  Series and Sigma Notation
11-5  Sums of Arithmetic and Geometric Series
11-6  Infinite Geometric Series
11-7  Powers of Binomials
11-8  The General Binomial Expansion


Chapter 12

12-1  Angles and Degree Measure
12-2  Trigonometric Functions of Acute Angles
12-3  Trigonometric Functions of General Angles
12-4  Values of Trigonometric Functions
12-5  Solving Right Triangles
12-6  The Law of Cosines
12-7  The Law of Sines
12-8  Solving General Triangles
12-9  Areas of Triangles


Chapter 13

13-1  Radian Measure
13-2  Circular Functions
13-3  Periodicity and Symmetry
13-4  Graphs of the Sine and Cosine
13-5  Graphs of the Other Functions
13-6  The Fundamental Identities
13-7  Trigonometric Addition Formulas
13-8  Double-Angle and Half-Angle Formulas
13-9  Formulas for the Tangent


Chapter 14

14-1  Vector Operations
14-2  Vectors in the Plane
14-3  Polar Coordinates
14-4  The Geometry of Complex Numbers
14-5  De Moivre's Theorem
14-6  The Inverse Cosine and Inverse Sine
14-7  Other Inverse Functions
14-8  Trigonometric Equations


Chapter 15

15-1  Presenting Statistical Data
15-2  Analyzing Statistical Data
15-3  The Normal Distribution
15-4  Correlation
15-5  Fundamental Counting Principles
15-6  Permutations
15-7  Combinations
15-8  Sample Spaces and Events
15-9  Probability
15-10  Mutually Exclusive and Independent Events


Chapter 16

16-1  Definition of Terms
16-2  Addition and Scalar Multiplication
16-3  Matrix Multiplication
16-4  Applications of Matrices
16-5  Determinants
16-6  Inverses of Matrices
16-7  Expansion of Determinants by Minors
16-8  Properties of Determinants
16-9  Cramer's Rule


Standards Notes



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