!!!! !!! !!! !!!! !!! Review Fractions Solve 5 problems every day. An expression is shown.

Similar documents
Interpret and Compute Quotients of Fractions - Step-by-Step Lesson

Divide by 2-Digit Divisors. How can you divide by 2-digit divisors?

Cinnamon Raisin Bread. 4 2/3 cups cup 1 cup 2 TBSP. 1 1/4 tsp. 1 cups. Strawberry Cake. 2 3/4 cup and 2 TBSP. 2 cups tsp.

Fraction Word Problems: Do I Multiply or Divide?

Lesson 3.4 Real-World Problems: Fractions and Decimals

Name October 2, 2018 Review #1 Test #1. 1) Which of the following is NOT a correct method to write a ratio?

2. Which unit of length is the most suitable for measuring the capacity of a bath?

SYSTEMS OF LINEAR INEQUALITIES

This problem was created by students at Western Oregon University in the spring of 2002

Lesson 7 Associated ratios and the Value of a Ratio.notebook October 02, 2013

Archdiocese of New York Practice Items

Math. Review. Answers. Name: Review. 1) Write your answer as a mixed number (if possible).

I SEE PROBLEM SOLVING - UKS2

Marge has 2 bottles of ketchup that are the same size. One bottle is 1 5. Can all the ketchup fit into one bottle without the ketchup overflowing?

Pre-Test Unit 6: Systems KEY

Algebra 2: Sample Items

Alisa had a liter of juice in a bottle. She drank of the juice that was in the bottle.

Applying the Product Rules of Powers to Scientific Notation

Two-Term and Three-Term Ratios

Investigation 1: Ratios and Proportions and Investigation 2: Comparing and Scaling Rates

Concepts/Skills. Materials

3. a. Write a ratio to compare the number of squares to the number of triangles.

Tennessee Comprehensive Assessment Program TCAP. TNReady Grade 5 Math Part I PRACTICE TEST. Student Name. Teacher Name

Little Read 2013: Rules by Cynthia Lord

Investigation 1: Ratios and Proportions and Investigation 2: Comparing and Scaling Rates

What Is This Module About?

Mathematics Guide

Objective: Decompose a liter to reason about the size of 1 liter, 100 milliliters, 10 milliliters, and 1 milliliter.

Unit 2, Lesson 1: Introducing Ratios and Ratio Language

Name: Class: Date: a. inches = 6 feet b. 4 feet = inches. a. 4 yards = feet b. feet = 6 yards

I know what capacity is and can estimate the capacity of items using known items as a personal reference.

Multiply and Divide Rationals: Play Answer Sheet

Pg. 2-3 CS 1.2: Comparing Ratios. Pg CS 1.4: Scaling to Solve Proportions Exit Ticket #1 Pg Inv. 1. Additional Practice.

Feeling Hungry. How many cookies were on the plate before anyone started feeling hungry? Feeling Hungry. 1 of 10

Fractions with Frosting

Introduction to Algebra Summer Assignment # 1

Grade 5 / Scored Student Samples ITEM #5 SMARTER BALANCED PERFORMANCE TASK

Lesson 11: Comparing Ratios Using Ratio Tables

Math Released Item Grade 5. Bean Soup M01289

6.RP.A. ratio & rates. Student Guided notes

Linear Measurement: Imperial

Fraction Conundrums. Warm Up Questions. Create Your Own Scenario

STAAR Category 2 Grade 7 Mathematics TEKS 7.3B. Student Activity 1

Recipe Adjustment Factor Method

Joy the Baker Rationalizing in Baking

Exploring Fraction Division: Why We Flip and Multiply

MTE 5 & 7 Word Problems

Mathacle. PSet Algebra, Ratios Level Number Name: Date: Solve.

TABLE #2 SHOWING THE WEIGHT AND BULK OF RATIONS 1

English Measurement Relationships

MATHEMATICS. Y6 Using and applying mathematics 6103 Solve problems involving length, mass or capacity. Equipment

Grandma s Favourite Cookies

4.1 ALGEBRA. Division Patterns with Decimals. Unlock the Problem. Math Talk. Essential Question. Try This! Complete the pattern. Name B 150.

Compare Measures and Bake Cookies

Word Problems: Mixtures

Lesson 1.1 Skills Practice

A C E. Answers Investigation 1. Review Day: 1/5 pg. 22 #10, 11, 36, 37, 38

Skill #1 I can use a ruler to measure

Grade 7 Unit 2 Family Materials

Unit 2, Lesson 2: Introducing Proportional Relationships with Tables

Unit 2, Lesson 15: Part-Part-Whole Ratios

Unit 2, Lesson 15: Part-Part-Whole Ratios

Appendix F Flow Charts

How Many of Each Kind?

Making Cookies: Problem Solving

Name Date Class. Elephants 12 Giraffes 8 Lions 9 Seals 10 Otters 16

Reading and Using Recipes

EMISSIONS ACTIVITY CATEGORY FORM YEAST LEAVENED BAKERY OVEN OPERATIONS

Customary Units of Capacity

Additional Practice. Name Date Class. 1. a. According to the table, how long is a typical person s lifetime? Explain your reasoning.

Sara Jane Strecker, FACS Educator Learning Zone Express

Economics 101 Spring 2016 Answers to Homework #1 Due Tuesday, February 9, 2016

Ratios and Proportions

1. right 2. obtuse 3. obtuse. 4. right 5. acute 6. acute. 7. obtuse 8. right 9. acute. 10. right 11. acute 12. obtuse

Pasta Math Problem Solving for Alice in Pastaland:

Refer to the nutrition label for peanut butter below and answer the following questions.

16.1 Volume of Prisms and Cylinders

Math Fundamentals PoW Packet Cupcakes, Cupcakes! Problem

MAMA SID'S PIZZA by Faith Goddard-Allen

Module 0. Domaine commun Exemple de document inconnu COFFEE

Lesson 1.1 Skills Practice

7.RP Cooking with the Whole Cup

Name: Hour: Review: 1. What are the three elements that you need to measure to guarantee a successful recipe?

Going Strong. Comparing Ratios. to Solve Problems

Thermal Properties and Temperature

Student Booklet 1. Mathematics Examination Secondary Cycle One Year One June Competency 2 Situations No calculator allowed

A separate document, containing the answer keys (correct answers) and specification references is also available.

The purpose of section 3 is to introduce Step 2 in the food purchasing process. Step 2 is developing a grocery list.

Math-in-CTE Lesson Plan

OALCF Tasks for the Apprenticeship Goal Path: Prepared for the Project,

Lesson 4. Choose Your Plate. In this lesson, students will:

About. Discovering More. Fraction Skittles

Lesson 9: Tables of Equivalent Ratios

Introduction to Management Science Midterm Exam October 29, 2002

Lesson 13: Finding Equivalent Ratios Given the Total Quantity

PROBLEM SOLVING Customary and Metric Conversions

PRODUCT EXAMPLE PIZZA

Grocery List (Step 2)

Section 2.3 Fibonacci Numbers and the Golden Mean

Transcription:

Review Fractions Solve 5 problems every day 1 2 + 2 + 3 6 4 4 An equation is shown. +? = 5 What is the missing number? An equation is shown.? = 6 What is the missing number? An equation is shown. 2 +? = 2 What is the missing number?

7 8 9 10 John brought cup of chocolate chips to Sue s house so they can bake cookies. Sue already has cup of chocolate chips. How many cups of chocolate chips do they have altogether? John and Sue are baking cookies. The recipe lists cup of flour. They only have cup of flour left. How many more cups of flour do they need to bake the cookies? Javon, Sam, and Antoine are baking cookies. Javon has cup of flour, Sam has 1 cups of flour, and Antoine has 1 cups of flour. How many cups of flour do they have altogether? Richard and Gianni each bought a pizza. The pizzas are the same size. Richard cut his pizza into 12 slices. Gianni cut his pizza into 6 slices, and ate 2 slices. Together, Richard and Gianni ate of one pizza. How many slices of his pizza did Richard eat? name:

11 12 13 Jasmine has cup of flour in a mixing bowl. She adds more flour. Jasmine claims that she now has cup of flour in the mixing bowl. Which statement explains why Jasmine s claim is incorrect? A. 7 is not a multiple of 2 B. 1 is less than 3 C. is less than D. is not a multiple of 9 3 What is the quotient expressed as a fraction? A fraction is shown. 8 15 Which expression is equivalent to this fraction? A. 8 15 B. 15 8 C. 8 15 D. D. 15 8

14 15 16 17 18 Joe has an 8-foot-long board. He needs to cut it into 9 equal length parts. How many feet long should each section of the board be? Joe has a 6-foot-long board. He needs to cut it into 15 equal length parts. How many feet long should each section of the board be? Joe has a 28-foot-long board. He needs to cut it into 24 equal length parts. How many feet long should each section of the board be? 78 14 Between which two consecutive whole numbers does this value lie? Enter your numbers in the boxes. Between and 1 3 2 5

19 20 21 22 3 8 4 9 Which expression is equivalent? 8 3 5 12 A baker has 5 pounds of sugar. She divides them equally into 3 containers. She then uses 1 container to bake pies. Which expression shows how many pounds of sugar the baker used? A rectangle is shown with dimensions in inches (in.). What is the area of the rectangle in square inches?

23 Select all the rectangles that have an area of square inches.

24 25 Two newspapers are comparing sales from last year. The Post sold 34,859 copies. The Tribune sold 34,589 x copies. Which statement compares the numbers of newspapers sold? A. The Post sold half the number of newspapers that the Tribune sold. B. The Tribune sold half the number of newspapers that the Post sold. C. The Tribune sold twice the number of newspapers that the Post sold. D. The Post sold the same number of newspapers that the Tribune sold. Two newspapers are comparing sales from last year. The Post sold 34,859 copies. The Tribune sold one-half as many copies as the Post. Which expression describes the number of newspapers the Tribune sold? A. 34,859 B. 34,859 C. 34,859 1 D. 34,859 1

26 27 28 Two newspapers are comparing sales from last year. The Post sold 34,859 copies. The Tribune sold one-and-a-half times as many copies as The Post. Which expression describes the number of newspapers The Tribune sold? A. 34,859 1 B. 34,859 1 C. 34,859 D. 34,859 Select all the expressions that have a value greater than 1,653. A. 1,653 B. 1,653 4 C. 1,653 13 D. 1,653 E. 1,653 1 Logan multiplied 54,216 by a number. The product was less than 54,216. Select all the numbers that Logan could have multiplied. A. B. C. 1 D. E. 3 F.

29 30 31 32 Roger has gallon of milk. He gives of it to a friend. How many gallons of milk does Roger have left? Roger has gallon of milk. He gives of it to a friend. How many gallons of milk does Roger have left? Roger has 2 gallons of milk. He gives of it to a friend. How many gallons of milk does Roger have left? Roger has 6 gallons of milk. He uses of it to make hot chocolate. Then, he uses of the milk he has left to make cookies. How many gallons of milk does Roger have left after making hot chocolate and cookies?

33 34 35 36 5 5 12 Julio has 4 pounds of candy. He wants to put the candy into bags so that each bag has pound. Which expression shows how to calculate the number of bags of candy Julio can make? A. 3 B. 3 C. 3 D. 3

37 38 39 Julio wrote the division equation shown. 8 = 16 Which multiplication equation can Julio use to show that his work is correct? A. 16 = 8 B. 16 2 = 32 C. 16 8 = D. 16 8 = 128 Julio has 12 pounds of candy. He wants to put the candy into bags so that each bag has pound of candy. How many bags of candy can Julio make? Julio has 6 pounds of candy. He wants to put the candy into bags so that each bag has pound of candy. How many bags of candy can Julio make? A. Click on the number line to create sections that model the solution to this problem. B. Select the number of bags that Julio can make.