Let’s Do a Little Review!

Slides:

Advertisements

Similar presentations

Splash Screen. Lesson Menu Five-Minute Check (over Lesson 6–3) Main Idea Example 1:Solve Using Equivalent Fractions Example 2:Solve Using Equivalent Fractions.

Advertisements

Proportional relationships and graphs of lines. 1)Using the graph, determine how many calories she burns in one minute? 2)What is the unit rate? What.

Topic A: Proportional Relationships

Proportions, Ratio, Rate and Unit Rate Review

Writing and Solving Proportions. Proportions Proportion is an equation stating that two ratios are equivalent. Proportional are two quantities that form.

Choose a category. You will be given the answer. You must give the correct question. Click to begin.

Unit 1 Relationships Between Quantities and Expressions Week 1 Lesson 1 – Students will identify the parts of an Algebraic expression.

Defined through the value of a ratio

Brice wants to know which ratio is equivalent to 1:4? A.5:16 B.4:20 C.3:12 D.2:4.

October 14, 2014 Day A Math English Science LUNCH Social Studies locker Exploratory.

Lesson 4: Equivalent Fractions  Date:  Objective: SWBAT find equivalent fractions and compare fractions  Do Now:  DON”T DO THE OPENING. NEED TO ADJUST.

Locker. Back to school DO NOW: ① Pass in your H.W. (in class’s tray) ② Pick up a new packet (on top of projector) -Write your NAME on the packet -Write.

Comparing & Scaling Unit: 1.4 Comparing Ratios Learning Target: I can solve proportions by scaling ratios. Homework: 1) Complete Notes on pg for.

Proportional Relationships

Proportions Lesson 6-3. A proportion is an equation stating that two ratios are equivalent. Determine if the quantities in each pair of rates are proportional.

Using Equivalent Ratios EXAMPLE 1 Sports A person burned about 210 calories while in-line skating for 30 minutes. About how many calories would the person.

 Ratios Mathematical Relationships. IS IT COLD IN HERE?

  Multiplying Fractions   Equivalent Fractions.

Determine the relationship between the sets: Set 1Set Set 1Set Set 1Set Set 1Set

Proportional Relationships and Graphs

Constant of Proportionality

You will be given the answer. You must give the correct question.

Together in Song 229 "Jesus Loves Me"

Scale Drawings 7.G.1 Solve problems involving scale drawings of geometric figures, including computing actual lengths and areas from a scale drawing and.

That’s Not Fair!!! Or, Proportions.

Chapter 3 Ratios and Rates (Part 3)

Do Now If Sara can jog 2/3 of a mile in 1/3 of an hour, how many miles can she jog in one hour?

Lesson – Teacher Notes Standard: 7.RP.A.2a

Day 2: Proportions Notes

Ratios Module 1: Lesson 3.

Write and Solve Proportions

Problem of the Day At a concession stand, hamburgers are selling at a rate of 160 hamburgers per hour. The table shows the rate at which wraps are selling.

UNIT SELF-TEST QUESTIONS

Ratios and Proportions Notes-Part 7

Module 3 – Lesson 8 Objective: Add fractions to and subtract fractions from whole numbers using equivalence and the number line as strategies.

Student packet with Class Notes, Exit Ticket and Problem Set

Warm-Up Cut out the images on your paper.

Proportions, Ratio, Rate and Unit Rate Review

Proportional Word Problems

Proportions, Ratio, Rate and Unit Rate Review

Bellwork Rheta said was solved by dividing 4 by 2 and 9 by 3. Her quotient is . Is her answer correct? Do you agree or disagree with her.

Write and Solve Proportions

Talking Points: -- “How do you indentify equivalent fraction on a number line?” -- “For example, what fraction is equivalent to 3/6?”

Lesson – Teacher Notes Standard: 7.RP.A.2a

Day 2: Proportions Notes

Proportion word problem

Unit 4 The Unit Organizer Betchan, Gonzales, Strauss Proportionality

Lesson – Teacher Notes Standard: 7.RP.A.2a

Proportional Relationships

First Grade Dolch Sight Words

© School Improvement Liverpool Limited 2018

Main Idea and New Vocabulary NGSSS

Jeopardy A C Q $100 Q $100 Q $100 Q $200 Q $200 Q $200 Q $300 Q $300

Constant Rate of Change

Equivalent Ratios Practice

Proportional Relationships

Proportional Relationships and Graphs

First Grade Sight Words

Proportional Relationships and Graphs

CC3 – Proportional Relationships

Activating Prior Knowledge – Notes

Dr. Cupp Readers Part 1 Vocabulary Challenge

Understanding Proportions

Lesson – Teacher Notes Standard:

n + 2 = n R+2+3 = 4 3m+4m = Ticket in the door

Reading log day one: 1. Write the date and your starting page number. 2. Copy the log (in red) below. 3. READ. (30 minutes) 4. When I say “stop,”

Ratios and Proportions

Bell Ringer ) Simplify ) ) Is equivalent to 5 8 ? 4) Is 2 5 equivalent to ?

Lesson – Teacher Notes Standard:

Presentation transcript:

Let’s Do a Little Review!

Which ratio does not belong with the other three? Explain your reasoning. 𝟒 𝟏𝟎 𝟐 𝟓 𝟑 𝟓 𝟔 𝟏𝟓

Proportionality The ratio of red tiles to green tiles is 2:3. Which picture illustrates this relationship? C. A. B. D.

No, this is NOT a proportional relationship. Yes, this is a Problem 1: Problem 2: On the first day, you download 5 songs and pay $2.25. The next day you down load 4 songs and pay $2.00. On the first day, you walk 4 miles and burn 300 calories. The next day, you walk 3 miles and burn 225 calories. Is this a proportional relationship? Write a proportion to support your answer. Is this a proportional relationship? Write a proportion to support your answer. No, this is NOT a proportional relationship. Yes, this is a proportional relationship.

You read the first 20 pages of a book in 25 minutes. You read 36 pages in 45 minutes. Is the number of pages read proportional to your time?

Talk Time! Complete each ratio so that each ratio is proportional. 𝟐 = 𝟖 𝟔 = 𝟏𝟐 𝟓 = 𝟏𝟓

Prove which proportions make x equivalent to 9. You try! Prove which proportions make x equivalent to 9. 3 9 = 𝑥 27 A. 2 𝑥 = 18 81 B. 45 45 = 9 𝑥 C. 36 9 = 12 𝑥 D. 90 𝑥 = 100 10 E. 𝑥 1 = 20 2 F.

Exit Ticket Stephanie and Katie are having a disagreement. When they went for a run, Stephanie ran 3 miles in 30 minutes. Based on this, Stephanie says she can run 2 miles in 15 minutes. But Katie says Stephanie can run 2 miles in 20 minutes. Who do you agree with?