Unit 3b Part 1 REVIEW Ms. Taylor.

Slides:



Advertisements
Similar presentations
Read the situations and write sentences
Advertisements

21 st Century Lessons Introduction to Inequalities in the Real World 1.
Lesson 3-4 Example Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in.
Functions. Taylor had $225 in her savings account. She then added $50 to her account each week, t. How long did it take Taylor to have a total savings.
Benchmark Practice Test
Solving Compound Inequalities. Objective Today you will solve compound inequalities containing the word and, and graph their solution set. Today you will.
Warm Up Which of the following is a solution to the inequality 5x + 3 > 38? a. 5b. 6c. 7d. 8 There are 40 students and 12 teachers driving to 6 Flags.
In the Real World You must be at least 42 inches to ride the bumper cars.
Inequalities Critical Thinking Skill: Explicitly assess information and draw conclusions.
6-1: Graphing Systems of Equations. Solve the inequality: -7x < -9x x < 2 2. x > 2 3. x < 7 4. x > 9.
Compound Inequalities – Part 1 Honors Math – Grade 8.
Graphing Inequalities 2.8 >,≤,
Write and solve an inequality to represent the following situation. If I subtract three from a number, then my answer is less than four. Write the words.
Unit 4b Jeopardy InequalitiesCoordinate Grid EquationsRandom
Name: ____________________________ Date: ____________ Section: _____ Inequalities in Word Problems Equations: __________________________________________.
Problem Solving Choose 1
Week Day 3 1 When Kit woke up, it was –15°C outside. By that afternoon, the temperature had risen 20 degrees. What was the afternoon temperature? A.
Integers 2 stepping Expressing Proportional Anything Goes 1pt 1 pt
Linear Inequalities Word Problems
Solving Inequalities by Adding or Subtracting
Solving Inequalities by Adding or Subtracting
Welcome to Who Wants to be a Millionaire
Splash Screen.
Splash Screen.
Introduction to System of Equations and Points of Intersection
Inequalities and their solutions.
Inequalities in Word Problems
Week Day 3 1 Which expression is equivalent to 23? A. 2  3 B
An accountant can review 12 financial records in 28 minutes
Linear Inequalities Applications
Consistent and Dependent Systems
Objective The learner will solve & graph compound inequalities.
Word Problems and Inequalities
 The sign says you have to be at least 1 meter tall to ride the go-carts. How can I find out if my little sister is tall enough to ride?
2. (7.10B) Which number line represents the solution to the inequality 6
Introduction to Inequalities in the Real World
< > The arrow points the same way the inequality does
Unit 4. Day 11..
Mr. Smith has a maximum of $50 to spend at a museum
Do Now Isolate the named variables. Y = mx + b, solve for b
Objective- To solve equations in the form ax - b = c.
Warm Up Set 7.
The mystery number is _______.
Objectives Solve one-step inequalities by using addition.
Warm Up 10/29/18 Write an equation in slope-intercept form which passes through (5, 4) and is parallel to y + 8 = -3(x - 4).
Warm Up Graph each inequality. Write an inequality for each situation.
Unit 5: Equations and Inequalities
Unit 3b Part 1.
Beth begins with $10 in the bank and
Mr. C’s Math Challenge Lessons
Choose a category. You will be given a problem to answer.
Inequalities Sprint #1 You will have 5 minutes to complete as many problems as possible. As soon as the bomb goes off, submit!!! Winner= Person with the.
Solving Inequalities by Adding or Subtracting
Objectives Solve one-step inequalities by using addition.
A budget is a plan for your money.
Word Problems CED.1.
Solving Inequalities by Adding or Subtracting
Lesson 1 Algebraic Expressions
Solving Inequalities by Adding or Subtracting
Unfair Math Game review unit 4
Solving Inequalities by Adding or Subtracting
6.1 Solving one-step linear inequalities
Solving Addition Equations
Outcome 3 Inequalities.
A biologist measures the temperature of a lake each week during the summer. This table shows seven weeks of measurements. Which equation can be used.
Solving Inequalities by Adding or Subtracting
Give the solution to each inequality.
Lesson 22: Problem Solving Linear inequalities
Core Focus on Rational Numbers & Equations
Presentation transcript:

Unit 3b Part 1 REVIEW Ms. Taylor

𝒙 𝟏𝟐 = 6 7 2 ∙ 12 12 ∙ X = 72

1.2 x = 24 2 0 1.2 1.2 x = 20

  The temperature must be less than 30 degrees for students to come inside in the school cafeteria in the mornings. Which inequality represents this statement? 𝐀. 𝑡<30 B. 𝑡 ≤30 C. 𝑡 >30 D. 𝑡≥30

1. Ms. Riedinger is trying to save enough money to go on a 1. Ms. Riedinger is trying to save enough money to go on a trip to Disney. She finds out that it will cost more than $1275 to rent a house for the week. She has already saved $800. Which inequality can be used to show how much more money, m, she needs to save?   A. 800 > m – 1275 B. 1275 > m + 800 C. 800 < m - 1275 D. 1275 < m + 800

2. Mr. Rogers wants to buy a new ipad tablet. The tablet costs $839 2. Mr. Rogers wants to buy a new ipad tablet. The tablet costs $839. He has saved $589. Which solution shows the amount of money he still needs to save to buy the tablet?

40+ i ≥ 48 4. Which situation is best represented by the inequality? A. You must be 48 inches tall to ride alone on the rides at 6 Flags. Peter is 40 inches tall. What is i, the number of inches, Peter needs to grow to ride alone? B. You must be at least 48 inches tall to ride alone on the rides at 6 Flags. Peter is 40 inches tall. What is I, the number of inches, Peter needs to grow to ride alone? C. You must be shorter than 48 inches to ride the rides at 6 Flags. Peter is 40 inches tall. What is i, the number of inches, Peter needs to grow to ride alone? D. You must be taller than 48 inches to ride alone on the rides at 6 Flags. Peter is 40 inches tall. rides at 6 Flags. Peter is 40 inches tall. What is i, the number of inches, Peter needs to grow to ride alone?

8.48 8.48 t = 25

.18 .18 X = 30