The document is notes from a math class on graphing linear inequalities. It includes examples of checking if a point satisfies an inequality, instructions for graphing inequalities by drawing solid or dashed lines and shading the correct region, and examples of graphing different inequalities. The homework assigned is to graph inequalities from problems 1-11 and 17 on page 444 odds.

1. 8.8 graphing inequalities March 12, 2012
Is the given value of x a solution?
Problem
x + 3 ≥ ­2
Is x = ­5 an answer?
Bellwork
Objective: graph linear inequalities
HW pg. 444 #1­11 odd, 17 1

2. 8.8 graphing inequalities March 12, 2012
Page 438 # 4 ­
4. (4, 5)
5. (1, 7)
6. (­2, ­1)
7. (1, 6)
8. (­2, ­6)
9. (4, 6)
10. no solution, parallel lines
11. no solution, parallel lines
12. infinite solutions, same line
13. no solution, parallel lines
14. infinite solutions, same line
15. infinite solutions, same line
HW pg. 444 #1­11 odd, 17 2

3. 8.8 graphing inequalities March 12, 2012
Graph each inequality.
y ≤ x + 2
1. graph related line
≤, ≥ ­ solid line
<, > ­ dashed line
2. Check a point
Shade where point
solves equation
HW pg. 444 #1­11 odd, 17 3

4. 8.8 graphing inequalities March 12, 2012
y < ­2x
HW pg. 444 #1­11 odd, 17 4

5. 8.8 graphing inequalities March 12, 2012
y > ­x + 3
HW pg. 444 #1­11 odd, 17 5

6. 8.8 graphing inequalities March 12, 2012
y > x
y < ­x + 2
HW pg. 444 #1­11 odd, 17 6

7. 8.8 graphing inequalities March 12, 2012
HW pg. 444 # 1 ­ 11,17 odd
HW pg. 444 #1­11 odd, 17 7