Agenda Lesson: Solving Multi-Step Inequalities Homework Time.

Slides:



Advertisements
Similar presentations
Splash Screen Inequalities Involving Absolute Values Lesson5-5.
Advertisements

1.4 Solving Inequalities. Review: Graphing Inequalities Open dot:> or < Closed dot:> or < Which direction to shade the graph? –Let the arrow point the.
Solving Compound and Absolute Value Inequalities
3.7 Absolute Value Equations and Inequalities I can solve equations and inequalities involving absolute value.
Warm ups 3 + x < > x – 15 2x – 10 > x + 6
Warmups 1. Graph y > -x 2. Graph 2x - y < 6 3. Write 2 equations in slope-intercept form that are parallel and perpendicular to: (0,-2) y = -3x + 7.
Prior Learning Students will be able to solve one-step linear equations. Go over homework- ask questions. Take a quiz – this is a 3 level quiz.
Equations with variables on both sides Sections 3.11.
Lesson 2- 6: Radical Functions Advanced Math Topics.
Warm ups – solve and graph 1. a + 4 > < x – v < < -13x 6. The sum of x and 3 is at least 7. 1.a > 12 2.x > 18 3.p > -28.
6.1 Solving One-Step Inequalities
5.4 – Solving Compound Inequalities. Ex. Solve and graph the solution.
Set Operations and Compound Inequalities. 1. Use A = {2, 3, 4, 5, 6}, B = {1, 3, 5, 7, 9}, and C = {2, 4, 6, 8} to find each set.
Warm-Up Solve the linear inequality. 1. 2(x+4) > x x+7 ≤ 4x – 2 Homework: WS 1.7B Pg. 175 (63-85 odds) Answers: 1. x > x > 1.
Compound Inequalities – Day 1 October 1, x  -12 (-12,  ) x ≤ 9 (- , 9] SWBAT: Solve and graph solutions sets of compound inequalities with one.
Lesson 3-5: Solving Equations with the Variable on Each Side.
6.4 – Solving Logarithmic Equations and Inequalities Objective: TSW solve logarithmic equations and inequalities.
4.8 Solve Exponential and Logarithmic Inequalities
Inequality Symbols Topic: Solving Inequalities
Chapter 2.7 – Absolute Value Inequalities. Objectives Solve absolute value inequalities of the form /x/ < a Solve absolute value inequalities of the form.
Solving Absolute Value Inequalities
Chapter 2: Equations and Inequalities
1.5 Solving Inequalities Remember the rules of solving inequalities.
Inequalities Symbols and line graphs. Symbols  < is less than  > is greater than  < is less than or equal to  > is greater than or equal to points.
Inequalities and their Graphs Objective: To write and graph simple inequalities with one variable.
Solving Linear Inequalities Lesson 5.5 linear inequality: _________________________________ ________________________________________________ solution of.
Solving Absolute Value Inequalities. Solving Absolute Value Inequalities 1. ax+b 0 Becomes an “and” problem Changes to: –c < ax+b < c 2. ax+b > c, where.
5.5 Solving Absolute Value Inequalities
Solving Open Sentences Involving Absolute Value
SOLVE ABSOLUTE VALUE INEQUALITIES January 21, 2014 Pages
13.4 Solving Absolute Value Inequalities
Warm Up Write a compound inequality for each graph. Remember include “AND” “OR” in your answer
Solving Absolute Value Inequalities. when you have: less than (< or ≤):we write it as a “sandwich” |x + 1|< 3 -3 < x + 1 < 3 greater than (> or ≥): we.
HOMEWORK REVIEW. SOLVE ABSOLUTE VALUE INEQUALITIES 5.5.
Solve a two-step inequality EXAMPLE 1 3x – 7 < 8 Write original inequality. 3x < 15 Add 7 to each side. x < 5 Divide each side by 3. ANSWER The solutions.
Graphing and Solving Inequalities = Stirrup1/06/08 (Revised:1/3/10 DM)
Do Now 1) Solve and graph. 3t – 7 ≥ 5 and 2t – 6 ≤ 10.
Lesson 1 Chapter 3. Objectives Solve equations using addition and subtraction.
Objective: To solve multi-step inequalities Essential Question: How do I solve multi-step inequality? Example #1 : solving multi-step inequalities 2x −
§2.5 Model Direct Variation CA Standard 2.0 Students solve systems of linear equations and inequalities (in two or three variables) by substitution, with.
M3 1.5 Systems of Linear Inequalities M3 1.5 Systems of Linear Inequalities Essential Questions: How can we write and graph a system of linear inequalities.
Solving Two- Step Equations
6.2A – Solving Exponential Equations and Inequalities
Do Now Solve and graph. – 2k – 2 < – 12 and 3k – 3 ≤ 21.
Alg2 Lesson 1-4 Solving Inequalities Objectives: 1.Solve inequalities. 2.Solve combined inequalities. 3.Identify conjunctions and disjunctions. 4.Graph.
Winter Warm up There are 25 students in my class. 17 said they would go snow skiing this year, 20 said they would go to Universal Studios and 4 would not.
2.4 – Solving Equations with the Variable on Each Side.
Practice 6.7. Solve the inequality and graph your solution #1 AND OR.
CHAPTER 6 SECTION 2B Solving Inequalities- variable on both sides.
TODAY IN ALGEBRA…  Warm Up: Review solving Multi-step equations  15 minutes: Finish Mid-Ch.3 Test  Learning Goal: 3.4 You will solve equations with.
Notes Over 1.6 Solving an Inequality with a Variable on One Side Solve the inequality. Then graph your solution. l l l
Warm Up. Homework Check 1.5 Solving Inequalities.
Lesson 2.8 Graph Linear Inequalities in Two Variables.
Solving Inequalities Using Multiplication and Division Chapter 4 Section 3.
Algebra 2 Chapter 1 Section 6 Objectives: 1.Solve compound inequalities 2.Solve absolute value inequalities Standards: A2.2.1c, A2.2.1d, and SMP 1,2,5,7,8.
1.5 Solving Absolute Value Inequalities. Solving Absolute Value Inequalities (Remember: Less ThAND)
Solving Two-Step Inequalities 7-6 Warm Up Solve. 1. 6x + 36 = 2x 2. –x – 13 = (x – 5) = x =
Aim: How do we solve absolute value inequalities?
Solving and Graphing Absolute Value Inequalities
3.3 – Solving Systems of Inequalities by Graphing
Solving Inequalities by Multiplying or Dividing
< > < < < < < > Solving Inequalities
Absolute Value inequalities
Solving Inequalities.
0.4 Solving Linear Inequalities
Objective Solve inequalities that contain variable terms on both sides.
3.5 Polynomial and Rational Inequalities
1.6 Solving Linear Inequalities
Presentation transcript:

Agenda Lesson: Solving Multi-Step Inequalities Homework Time

Solving Multi-Step Inequalities

Solve the following inequality for “n.” 3n + 12 ≥ 60

Solve the following inequality for “n.” 3n + 12 ≥

Solve the following inequality for “n.” 3n + 12 ≥ n ≥ 48

Solve the following inequality for “n.” 3n + 12 ≥ n ≥

Solve the following inequality for “n.” 3n + 12 ≥ n ≥ n ≥ 16

Solve the following inequality for “n.” 3n + 12 ≥ n ≥ n ≥ 16 Now, graph the solution.

Solve the following inequality for “n.” 3n + 12 ≥ n ≥ n ≥ 16 Now, graph the solution. 16

Solve the following inequality for “n.” 13 – 6n < 49 – 2n

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n – 4n < 36

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n – 4n <

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n – 4n < n > -9 Did you remember to reverse the inequality?

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n – 4n < n > -9 Now graph the solution.

Solve the following inequality for “n.” 13 – 6n < 49 – 2n - 13 – 6n < 36 – 2n + 2n – 4n < n > -9 Now graph the solution. -9

Let’s try one more example > b -5

Let’s try one more example > b

Let’s try one more example > b > b -5

Let’s try one more example > b > b -5 (-5)

Let’s try one more example > b > b -5 (-5) -2 < b Did you remember to reverse the inequality?

Let’s try one more example > b > b -5 (-5) b > -2 Let’s rewrite this with the variable on the left side.

Let’s try one more example > b > b -5 (-5) b > -2 Now graph the solution.

Let’s try one more example > b > b -5 (-5) b > -2 Now graph the solution. -2

Solve and Graph each Inequality. 1) 2) 3)4)

Solve and Graph each Inequality. 1) 2) 3)4) 3

Solve and Graph each Inequality. 1) 2) 3)4) 3 4

Solve and Graph each Inequality. 1) 2) 3)4) 3 4 2

Solve and Graph each Inequality. 1) 2) 3)4)

Homework Pg. 190 – 191 # 9-13 odd, 15, 16, odd, odd,45