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00 linear functions (rw supplements).

0-01 Solve Linear Equations and Inequities (RW) 0-02 Use Problem Solving Strategies and Models (RW) 0-03 Solve Absolute Value Equations and Inequities (RW) 0-04 Find Slope and Write Equations of Lines (RW) 0-05 Graph Equations of Lines (RW) 0-06 Graph Absolute Value Functions and Transformations (RW) 0-07 Graph Linear Inequities (RW) 0-08 Draw Scatter Plots and Best-Fitting Lines (RW)

01 Systems of Equations and Matrices (RW Supplements and Big Ideas Algebra 2)

1-01 Solve Linear Systems of Equations and Inequities by Graphing (RW) 1-02 Solve Linear Systems Algebraically (RW) 1-03 Solve Linear Systems in Three Variables (RW) 1-04 Perform Basic Matrix Operations 1-05 Multiply Matrices 1-06 Evaluate Determinants 1-07 Use Inverse Matrices to Solve Linear Systems

02 Graph Quadratic and Polynomial Functions (RW Modifications of Big Ideas Algebra 2)

2-01 Graph Quadratic Functions in Standard Form (RW) 2-02 Graph Quadratic Functions in General and Intercept Form (RW) 2-03 Graph Quadratic Inequities (RW) 2-04 Graph Polynomial Functions (RW) 2-05 Write Quadratic and Polynomial Models (RW)

03 Solve Quadratic Equations

3-01 Complex Numbers 3-02 Solve Quadratic Equations by Factoring 3-03 Solve Quadratic Equations by Graphing and Finding Square Roots 3-04 Solve Quadratic Equations by Completing the Square 3-05 Solve Quadratic Equations using the Quadratic Formula 3-06 Solve Quadratic Equations by Any Method (Review) 3-07 Solve Quadratic Inequities

04 Solve Polynomial Equations (RW Modifications of Big Ideas Algebra 2)

4-01 Add, Subtract, and Multiply Polynomials 4-02 Factor and Solve Polynomial Equations 4-03 Divide Polynomials 4-04 Find Rational Zeros of Polynomial Functions 4-05 Find All Zeros of Polynomial Functions

05 Rational Exponents and Radical Functions

5.Prepare for Chapter 5 5.1 n th Roots and Rational Exponents 5.2A Properties of Rational Exponents and Simplifying Radicals 5.2B Operations with Radicals 5.2 Properties of Rational Exponents and Radicals 5.3 Graphing Radical Equations 5.4 Solving Radical Equations 5.5 Performing Functions Operations 5.6 Compositions of Functions 5.7 Inverse of a Function

06 Exponential and Logarithmic Functions

6.1 Exponent Properties and e (5.2, 6.2) 6.2 Exponential Growth and Decay Functions (6.1) 6.3 Rewrite Exponential as Logarithmic Functions (6.3) 6.4 Logarithmic Properties (6.5) 6.5 Graph Exponential and Logarithmic Functions (6.4) 6.6 Solve Exponential and Logarithmic Equations (6.6) 6.7 Modeling with Exponential and Logarithmic Functions (6.7)

07 Rational Functions

7.1 Inverse Variation 7.2 Graphing Rational Functions 7.3 Multiplying and Dividing Rational Expressions 7.4 Adding and Subtracting Rational Expressions 7.5 Solving Rational Equations

08 Probability

8.1 Sample Spaces and Probability 8.2 Two-Way Tables and Probability 8.3 Conditional Probability 8.4 Independent and Dependent Events 8.5 Probability of Disjoint and Overlapping Events 8.6A Permutations and Combinations 8.6B The Binomial Theorem 8.7 Binomial Distributions

09 Data Analysis and Statistics

9.0 Measures of Center and Dispersion 9.1 Using Normal Distributions 9.2 Populations, Samples, and Hypotheses 9.3 Collecting Data 9.4 Experimental Design 9.5 Making Inferences from Sample Surveys 9.6 Making Inferences from Experiments

10 Trigonometric Ratios and Functions

10.1 Right Triangle Trigonometry 10.2 Angles and Radian Measure 10.3 Trigonometric Functions of Any Angle 10.4 Graphing Sine and Cosine Functions 10.5 Graphing Other Trigonometric Functions 10.6 Modeling with Trigonometric Functions 10.7 Using Trigonometric Identities 10.8 Using Sum and Difference Formulas

11 Sequences and Series

11.1A Defining and Using Sequences 11.1B Defining and Using Series 11.2 Analyzing Arithmetic Sequences and Series 11.3 Analyzing Geometric Sequences and Series 11.4 Finding Sums of Infinite Geometric Series 11.5 Using Recursive Rules with Sequences

3.1 Solving Quadratic Equations 3.2 Complex Numbers 3.3 Completing the Square 3.4 Using the Quadratic Formula 3.5 Solving Nonlinear Systems of Equations 3.6 Quadratic Inequalities

04 Polynomial Functions

4.1 Graphing Polynomial Functions 4.2 Adding, Subtracting, and Multiplying Polynomials 4.3 Dividing Polynomials 4.4 Factoring Polynomials 4.5 Solving Polynomial Equations 4.6 The Fundamental Theorem of Algebra 4.7 Transformations of Polynomials 4.8 Analyzing Graphs of Polynomials 4.9 Modeling with Polynomial Functions

12 Matrices

12.0 Solve Linear Equations and Systems 12.1 Basic Matrix Operations 12.2 Multiplying Matrices 12.3 Determinants and Cramer's Rule 12.4 Inverse Matrices

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Algebra 1 Glencoe McGraw-Hill JoAnn Evans

Published by Stephen Page Modified over 5 years ago

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Presentation on theme: "Algebra 1 Glencoe McGraw-Hill JoAnn Evans"— Presentation transcript:

Distributive Property

WARM UP  Use the Distributive Property to rewrite the expression without parentheses. 1. 5(y - 2) 2. -2(x - 6) 3. -1(1 + s) 4. -2(2 + t) 5. -3(x – 4)

Section I: Distributive Property Section II: Order of Operations.

Bell Work Simplify the expression: 1. 2(x +4) 2. 4x + 3y – x + 2y 3. 3(x – 6) x Answers: 2x+ 8 3x + 5y 11x – 14.

In this lesson, you will be shown how to combine like terms along with using the distributive property.

Evaluating and Rewriting Expressions Evaluate an expression. 2.Determine all values that cause an expression to be undefined. 3.Rewrite an expression.

Algebraic Expressions Objectives: 1)To evaluate algebraic expressions 2)To simplify algebraic expressions.

Teacher note: The Commutative Property is the next lesson. Therefore keep combining like terms simple! Cannot write in good form because that requires.

Sets and Expressions Number Sets

Taks Objective 2 Properties and attributes of function.

Simplifying Expressions and Combining Like Terms

Big Ideas Ch 3 Expression and Equations

Copyright © Cengage Learning. All rights reserved. Real Numbers and Their Basic Properties 1.

Chapter 2 Equations, Inequalities and Problem Solving.

Simplifying Algebraic Expressions Distribution and Like Terms Section 5.5.

Martin-Gay, Beginning Algebra, 5ed 11 Gale Bach Beginning Algebra Math 151 Fall 2015 Santa Rosa Junior College Mathematics

Simplifying Algebraic Expressions: A review of coefficients, constants, and Like Terms and Applying the Distributive Property so you can simplify.

Unit 2: Algebra Lesson 1 – Introduction to Polynomials Learning Goals: I can simplify polynomial expressions.

Note: Many problems in this packet will be completed together in class during review time. Students are not expected to complete every single problem in.

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Chapter 1, Lesson 1: Words and Expressions

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