Chapter 3 Linear Systems Review

Slides:



Advertisements
Similar presentations
Solving Equations = 4x – 5(6x – 10) -132 = 4x – 30x = -26x = -26x 7 = x.
Advertisements

1 Linear Equation Jeopardy SlopeY-int Slope Intercept Form Graphs Solving Linear Equations Q $100 Q $200 Q $300 Q $400 Q $500 Q $100 Q $200 Q $300 Q $400.
Solve Systems of Equations By Graphing
7.1 SOLVING SYSTEMS BY GRAPHING The students will be able to: Identify solutions of linear equations in two variables. Solve systems of linear equations.
3.2 – Solving Linear Equations by Graphing. Ex.1 Solve the equation by graphing. x – y = 1.
Solving Systems of Linear Equations Graphically
I can solve systems of equations by graphing and analyze special systems.
CHAPTER 7-1 SOLVING SYSTEM OF EQUATIONS. WARM UP  Graph the following linear functions:  Y = 2x + 2  Y = 1/2x – 3  Y = -x - 1.
Slide Systems of Linear Equations A system of linear equations consists two or more linear equations.
13.7 – Graphing Linear Inequalities Are the ordered pairs a solution to the problem?
Unit 1 Test Review Answers
Vocabulary: Chapter Section Topic: Simultaneous Linear Equations
System of Linear Equations with One Solution Solve the given system of linear equations by graphing both equations on the same integer screen. 1. The point.
Mark Dugopolski Elementary Algebra Edition 3 Chapter 7 Systems of Linear Equations and Inequalities Copyright © 2000 by the McGraw-Hill Companies, Inc.
Chapter 3 Linear Systems. 3.1 Solving Linear Systems What is a linear system?
3.1 WARM-UP Graph each of the following problems
Graph the following lines on the same coordinate plane. y = 2x - 1
Practice 1.) Solve for y : 4x + 2y = -8 2.) Solve for y: 3x – 5y = 10 3.) Graph the equation: 3x – 2y = 5 x y O
3.1 Solving equations by Graphing System of equations Consistent vs. Inconsistent Independent vs. Dependent.
+ Unit 1 – First degree equations and inequalities Chapter 3 – Systems of Equation and Inequalities 3.1 – Solving Systems by Graphing.
3.6 Solving Absolute Value Equations and Inequalities
Chapter 6 Test Prep 6-3 through 6-5: Solving Quadratic Equations 6-6: Graphing Quadratic Functions Application Problems Choose a section to work on. At.
Chapter 3 Test Review Algebra II CP Mrs. Mongold.
3.1 – Solve Linear Systems by Graphing A system of two linear equations in two variables x and y, also called a linear system, consists of two equations.
3.1 Solving Systems Using Tables and Graphs When you have two or more related unknowns, you may be able to represent their relationship with a system of.
+ Unit 1 – First degree equations and inequalities Chapter 3 – Systems of Equation and Inequalities 3.1 – Solving Systems by Graphing.
Chapter 4: Systems of Equations and Inequalities Section 4.3: Solving Linear Systems Using Graphs.
TODAY IN ALGEBRA 2.0…  Warm Up: Solving for y  Learning Goal 1: 3.1 You will solve linear systems by graphing  Independent Practice-Assignment #1 
6.5 Solving System of Linear Inequalities: VIDEOS equations/v/solving-linear-systems-by-graphing.
Prerequisite Skills VOCABULARY CHECK Copy and complete the statement. 2. The graph of a linear inequality in two variables is the set of all points in.
Warm Up Solve the system by elimination: 4x – 6y = 2 5x + 3y = 1.
Chapter 3 – Linear Systems 3-1 Solving Systems Using Tables and Graphs.
EXAMPLE 1 Solve a system graphically Graph the linear system and estimate the solution. Then check the solution algebraically. 4x + y = 8 2x – 3y = 18.
Lesson 4-1 Solving linear system of equations by graphing
Systems of Linear Equations
Systems of Equations and Inequalities
Systems of Equations can be linear or non-linear
Chapter 3: Linear Systems and Matrices
Examples Section 1 Solving System of Equations by Graphing
1. The square root of 9 is 3 True
Intercepts.
Solve Linear Systems by Graphing
Solving System of Linear Equations
Linear Equations and Rational Equations
Solving Linear Systems by Graphing
Warm - Up Graph each equations on its own coordinate plane.
Solve a system of linear equation in two variables
7.1 System of Equations Solve by graphing.
Lesson 7.5 Solve Special Types of Linear Systems
6-1 Solving Systems by Graphing
Quad Frame Vertex Name: For each equation:
Solve Linear Systems by Graphing
Solve Systems of Linear Inequalities
Bellringer. October 25, 2017 Worksheet. Turn in homework.
Graphing systems of linear equations and inequalities
Warm-Up What do you have to do to make this problem solvable?
Warm-up 1. Solve the system of equations 3x + 2y = 12 and x – y = – 1 graphically. 2. Solve the system. Then classify the system as consistent and independent,
7.2 Solving Systems of Equations Algebraically
Indicator 16 System of Equations.
Graphing Linear Equations
5.1 Solving Systems of Equations by Graphing
infinitely many solutions
Systems of Equations Solve by Graphing.
Chapter 6 Vocabulary (6-1)
1.2 Solving Linear Systems by Graphing
3.1 Graphing Systems of Equations
Objective: Students will solve systems by graphing
Quad Frame Vertex Name: For each equation:
Solving a System of Linear Equations
Systems of Linear Equations
Presentation transcript:

Chapter 3 Linear Systems Review

Solve by graphing x + 2y = -7 2x – 3y = 0

Solve by graphing -x + y =2 2x + y = 5

Classify the system without graphing (independent, dependent, inconsistent) 3x + y = 5 15x + 5y = 2

Classify the system without graphing (independent, dependent, inconsistent) y = 2x + 3 -4x + 2y = 6

Classify the system without graphing (independent, dependent, inconsistent) x – y = 5 y + 3 = 2x

Solve. -2x + 5y = -2 x – 3y =3

Solve 3x – 2y = 14 2x + 2y = 6

Solve 3x + 7y =15 5x + 2y = -4

Solve 3x – y = 0 4x + 3y = 26

If an equation gives an answer like… 2x – y = 3 -2x + y =-3 0 = 0 What is your answer?

If an equation gives an answer like… 2x – 3y = 18 -2x + 3y = -6 0 = 12 What is your answer?

Solve by graphing y ≤ -2x + 4 x > 3

Solve by graphing 4x + y > 2 y ≤ 3x - 6

Solve by graphing y ≥ -2x + 4 y ≤ | x – 4| + 4

Graph the point in coordinate space ( -2, -1, 3)

Sketch the graph of the equation 2x + 4y + 6z = 12

Solve x – y + z + -1 x + y + 3z = -3 2x – y + 2z = 0

Solve 3a + b + c =7 a + 3a – c = 13 b = 2a – 1