Download presentation

Presentation is loading. Please wait.

Published byCharlene McCoy Modified over 8 years ago

1
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 of intersection is _____. 2. Substitute the coordinates of the intersection point into both equations of the system. The solution of the system is _____. Write a rule for solving a system of linear equations graphically. Chapter 6 Discovery 1

2
Solve the given system of linear equations by graphing both equations on the same integer screen. Write a rule for determining, by graphing, that a system of linear equations is inconsistent -- in other words, has no solution. Inconsistent System of Linear Equations Chapter 6 Discovery 2

3
System of Dependent Linear Equations Solve the given system of linear equations by graphing both equations on the same integer screen. Write a rule for determining, by graphing, that a system of linear equations consists of dependent equations -- in other words, that it has an infinite number of solutions. Chapter 6 Discovery 3

4
Solve the given system of linear equations by using substitution. Write a rule for determining, by using the substitution method, that a system of linear equations is inconsistent -- in other words, that it has no solution. Inconsistent System of Linear Equations Chapter 6 Discovery 4

5
System of Dependent Linear Equations Solve the given system of linear equations by using substitution. Write a rule for determining, by using the substitution method, that a system of linear equations has dependent equations -- in other words, an infinite number of solutions. Chapter 6 Discovery 5

6
Solve the given system of linear equations by using elimination. Write a rule for determining, by using the elimination method, that a system of linear equations is inconsistent -- in other words, or that it has no solution. Inconsistent System of Linear Equations Chapter 6 Discovery 6

7
System of Dependent Linear Equations Solve the given system of linear equations by using elimination. Write a rule for determining, by using the elimination method, that a system of linear equations has dependent equations -- in other words, an infinite number of solutions. Chapter 6 Discovery 7

Similar presentations

© 2024 SlidePlayer.com Inc.

All rights reserved.

To make this website work, we log user data and share it with processors. To use this website, you must agree to our Privacy Policy, including cookie policy.

Ads by Google