Name Date Class % of 800

Size: px
Start display at page:

Download "Name Date Class % of 800"

Transcription

1 Test A 1. What percent is modeled by the shaded portion of the grid? 7. Order the numbers from least to greatest. 0.3, 3%, The sales tax in New Jersey is %. For a $1 book, what will the total cost be, including sales tax? 2. A store is selling all of its items for 33% off. Write the percent of discount as a fraction in simplest form. 3. Leah s investment account earns % annually. Write the percent as a decimal. 4. Write 3 4 as a percent. 5. Karen walks 0.7 miles. Write the decimal as a percent.. Frank sees an mp3 player on sale for 1 off. Write this fraction as a percent. 4 For 9 and 10, estimate the percent % of % of What is 75% of 480? 12. Orin s Sports store has a 40% off sale on all of its merchandise. How much is the discount on a soccer ball that originally costs $30? 13. What is 50% of 90? is 75% of what number? % of what number is 44? 117 Holt McDougal Mathematics

2 Test A, continued 1. A set of trading cards sells for $12 before tax. After sales tax, it costs $12.0. What is the sales tax rate? 17. What is the percent of change if 20 is increased to 25? 18. What is the percent of change if 10 is decreased to? 19. A balloon holds 3 cubic feet of air. The balloon is blown up larger to hold 9 cubic feet of air. What is the percent of change for the volume of air inside the balloon? 20. A retailer buys books in bulk at a unit price of $20. Each book is marked up 40% to sell in the store. What is the price of a book in the store? 21. Sadie deposits $4,000 in a bank account that pays 8% simple interest. How much interest will she earn in 5 years? 22. Walter deposits $5,000 in a bank account that pays 9% simple interest. If he doesn t change the principal, what will his balance be in 4 years? 23. How many years will it take for $20,000 to double at a simple interest rate of 5%? 24. How many years will it take for $8,000 to reach $10,000 at a simple interest rate of 2%? 118 Holt McDougal Mathematics

3 Test B 1. What percent is modeled by the shaded part of the grid? 7. Order the numbers from least to greatest. 3%, 0., or A store is selling all of its items for 15% off. Write the percent as a fraction in simplest form. 3. Ricardo s investment account earns % annually. Write the percent as a decimal. 4. Write 7 8 as a percent. 5. Melvin walks miles. Write the decimal as a percent.. Keisha sees a DVD player on sale for 3 off the sale price. Write the 20 fraction as a percent % of 200 people surveyed voted for choice B. Write a fraction to estimate the number of these people who voted for choice B. About how many people voted for choice B? 9. Greg needs to find 87% of 400. Estimate the number. 10. The sales tax in Illinois is.25%. About how much will a pair of jeans that has a ticket price of $48.99 cost, including sales tax? 11. What is 24% of 300? 12. Rick s Clothing store has a 45% off sale on all of its merchandise. How much would a jacket cost that was originally priced at $27.35? is what percent of 50? is 72% of what number? 119 Holt McDougal Mathematics

4 Test B, continued % of what number is 91? 1. A graphic novel sells for $14.95 before tax. After sales tax, it costs $ What is the sales tax rate? 17. What is the percent of change if 24 is increased to 90? 18. What is the percent of change if 40 is decreased to 18? 19. An aquarium holds 8. cubic feet of water. The aquarium is filled up further to hold 9.2 cubic feet of water. What is the percent of change for the volume of water inside the aquarium? 20. A retailer buys a shirt in bulk at a unit price of $18. The shirt is marked up 3% to sell in the store. What is the price of the shirt in the store? 21. Lisa deposits $7,000 in a bank account that pays 5% simple interest. How much interest will she earn in 3 years? 22. Jen deposits $2,500 in a bank account that pays % simple interest. If she doesn t change the principal, what will her balance be in 8 years? 23. About how many years will it take for $4,000 to double at a simple interest rate of 9%? 24. About how many years will it take for $,800 to reach $10,000 at a simple interest rate of 7%? 120 Holt McDougal Mathematics

5 Test C 1. What percent is modeled by the shaded portion of the grid? 7. Order the numbers from least to greatest. 0.07, 0.072, 7%, The sales tax in New York is 8.25%. How much will an $83.99 jacket cost, including sales tax? 2. A store is selling all of its items for 48% off. Write the percent of discount as a fraction in simplest form. 3. David s investment account earns 9.1% annually. Write the percent as a decimal. 4. Write as a percent. 5. Eric walks 0.13 miles. Write the decimal as a percent.. Lindsey sees an mp3 player on sale for 5 off. Write this fraction as a 8 percent. For 9 and 10, estimate the percent % of % of What is 0.25% of 75? 12. Jack s bookstore has a 32% off sale on all of its merchandise. How much is the discount on a book that originally cost $34.95? 13. What is 208.2% of 88? is 24% of what number? % of what number is 2,534? Round to the nearest tenth. 121 Holt McDougal Mathematics

6 Test C, continued 1. A set of trading cards sells for $10.95 before tax. After sales tax, it costs $ What is the sales tax rate? 17. What is the percent of change if 18 is increased to 45? 18. What is the percent of change if 30 is decreased to 25? 19. A balloon holds 3.2 cubic feet of air. The balloon is blown up larger to hold 4.0 cubic feet of air. What is the percent of change for the volume of air inside the balloon? 20. A retailer buys coats in bulk at a unit price of $1. Each coat is marked up 45% to sell in the store. What is the price of a coat in the store? 21. Tracey deposits $4,500 in a bank account that pays 5.5% simple interest. How much interest will she earn in 9 years? 22. Randy deposits $7,540 in a bank account that pays 4.5% simple interest. If he doesn t change the principal, what will his balance be in 10 years? 23. About how many years will it take for $4,000 to double at a simple interest rate of 4.75%? 24. About how many years will it take for $7,500 to reach $10,000 at a simple interest rate of 8.5%? 122 Holt McDougal Mathematics

7 1. H 17. C 18. G 19. B 20. H 21. C 22. J 23. C 24. G Chapter Multiple Choice Test C 1. C 2. H 3. B 4. G 5. C. G 7. C 8. H 9. D 10. H 11. A 12. G 13. A 14. J 15. B 1. H 17. B 18. H 19. B 20. H 21. C 22. H 23. B 24. G Chapter Test A 1. 50% % 5. 70%. 25% , 0.3, 3% 8. $ about about $ $ % % % % 20. $ $1, $, years years Chapter Test B 1. 71% % %. 15% 7. 0., 5 8, 3% 272 Holt McDougal Mathematics

8 8. Answers will vary. Possible answer: 2 of 200 = 80 people 5 9. Answers will vary. Possible answer: 90% of 400 = about $ $ % % % % 19. 7% 20. $ $1, $3, about 11.1 years 24. about.7 years Chapter Test C 1. 3% % %. 2.5% 7. 7%, 0.07, 0.072, $ about about $ , % % % % 20. $ $2, $10, about 21 years 24. about 4 years Chapter Performance Assessment 1. The greatest amount that can be spent is $ Possible answer: CD player: $81.04; race-car video game: 57.19; basketball: $22.48; total amount spent: $ Possible answer: Money to be saved is 250 $10.71 = 89.29; I will save it for 3 years. 4. Possible answer: interest = $ = $13.39; total amount in savings after 3 years = Chapter Cumulative Test 1. C 2. G 3. B 4. G 5. C. G 7. C 8. J 9. C 10. G 11. B 12. F 13. B 14. J 15. B 1. J 17. D 273 Holt McDougal Mathematics

Multiple Choice Test A

Multiple Choice Test A Multiple Choice Test A Choose the best answer. 1. Which percent is modeled by the shaded portion of the grid? 8. The sales tax in New Jersey is %. About how much will a $31 backpack cost, including sales

More information

Multiple Choice. Test A. Choose the best answer. 1. Order these numbers from greatest to

Multiple Choice. Test A. Choose the best answer. 1. Order these numbers from greatest to Name Date Class Multiple Choice Test A Choose the best answer. 1. Order these numbers from greatest to least: 4, 0.40, 4%, 38%. 25 4 A, 0.40, 4%, 38% 25 4 B 4%,, 38%, 0.40 25 4 C 0.40, 38%, 25, 4% 4 D

More information

Answer each of the following. 1) What is the difference between a ratio and a rate? 2) What is a unit rate? 3) What is a proportion?

Answer each of the following. 1) What is the difference between a ratio and a rate? 2) What is a unit rate? 3) What is a proportion? ARE YOU READY? 7 th Grade Accelerated Chapter 7 Vocabulary Name: Date: Block: Answer each of the following. 1) What is the difference between a ratio and a rate? 2) What is a unit rate? 3) What is a proportion?

More information

Unit 9 Percents. Sections

Unit 9 Percents. Sections Name: Per: Week #34 Guides Notes and Homework Unit 9 Percents Sections 6.6-6.9 Learning Objectives: -Solve and write percent equations and problems. -Find percent of increase and decrease. Points Earned

More information

SAMPLE. Sales Tax and Income Tax. Lesson 29. Understand the TEKS. Chapter 6 Personal Finance

SAMPLE. Sales Tax and Income Tax. Lesson 29. Understand the TEKS. Chapter 6 Personal Finance Lesson Chapter Personal Finance Sales Tax and Income Tax S.(A) Calculate the sales tax for a given purchase and calculate income tax for earned wages. Understand the TEKS When you buy something, you often

More information

Warm Up January 27, 2016 Change the fraction to a percent 1. 4/5

Warm Up January 27, 2016 Change the fraction to a percent 1. 4/5 Warm Up January 27, 2016 Change the fraction to a percent 1. 4/5 2. 1 and 4/5 3. 2/3 4. 5/8 1 Percent of Change Percent is a fraction whose denominator is 100. The symbol is %. A percent of change shows

More information

7th Grade Math Chapter 6 Percents

7th Grade Math Chapter 6 Percents 7th Grade Math Chapter 6 Percents Name: Period: Common Core State Standards CC.7.EE.2 - Understand that rewriting an expression in different forms in a problem context can shed light on the problem and

More information

Name Date Class. 2. p = $600, r = 4%, t = 3 years. 4. I = $270, r = 5%, t = 3 years. 6. I = $108, p = $900, t = 3 years

Name Date Class. 2. p = $600, r = 4%, t = 3 years. 4. I = $270, r = 5%, t = 3 years. 6. I = $108, p = $900, t = 3 years Practice A Find each missing value. The first one is done for you. 1. p = $1,000, r = 5%, t = 2 years I = $1,000 0.05 2 I = $100 3. I = $330, r = 3%, t = 1 year = p p = 5. I = $600, p = $2,500, t = 4 years

More information

Solve Problems with Percents

Solve Problems with Percents Domain 1 Lesson 2 Solve Problems with Percents Common Core Standard: 7.RP.3 Getting the Idea Percents are used for many things, such as the sale price of an item, the sales tax you pay on an item, and

More information

100 = % = 25. a = p w. part of the whole. Finding a Part of a Number. What number is 24% of 50? So, 12 is 24% of 50. Reasonable?

100 = % = 25. a = p w. part of the whole. Finding a Part of a Number. What number is 24% of 50? So, 12 is 24% of 50. Reasonable? 12.1 Lesson Key Vocabulary percent A percent is a ratio whose denominator is 100. Here are two examples. 4 4% = 100 = 0.04 25% = 25 100 = 0.25 The Percent Equation Words To represent a is p percent of

More information

Pre-Algebra Blizzard Bag Number 3

Pre-Algebra Blizzard Bag Number 3 Name: Class: Date: ID: A Pre-Algebra Blizzard Bag Number 3 Multiple Choice Identify the choice that best completes the statement or answers the question. Express each ratio as a fraction in simplest form..

More information

Find each percent of change. Round answers to the nearest tenth of a percent, if necessary. A. 65 is decreased to 38.

Find each percent of change. Round answers to the nearest tenth of a percent, if necessary. A. 65 is decreased to 38. LESSON 6-6 Percent of Change Lesson Objectives Solve problems involving percent of change Vocabulary percent of change (p. 352) percent of increase (p. 352) percent of decrease (p. 352) Additional Examples

More information

Estimating and Calculating Percents in Money

Estimating and Calculating Percents in Money Estimating and Calculating Percents in Money Examples Canada has a 7% General Sales/Service Tax (GST) on most items. Many provinces have an additional Provincial Sales Tax (PST) that is added to the cost

More information

Topic 6 Fractions, Decimals and Percentages

Topic 6 Fractions, Decimals and Percentages Topic 6 Fractions, Decimals and Percentages 1. A school has 1200 pupils. 575 of these pupils are girls. 2 5 of the girls like sport. 5 of the boys like sport. Work out the total number of pupils in the

More information

Percent: Slide 1 / 194. Slide 2 / 194. Slide 4 / 194. Slide 3 / 194. Slide 6 / 194. Slide 5 / 194. Table of Contents. Ratios as Percents

Percent: Slide 1 / 194. Slide 2 / 194. Slide 4 / 194. Slide 3 / 194. Slide 6 / 194. Slide 5 / 194. Table of Contents. Ratios as Percents Slide 1 / 194 Percents Slide 2 / 194 Table of Contents Ratios as Percents Decimals as Percents Percents as Decimals Fractions as Percents Percents as Fractions Fractional Parts and Equivalent Names Relating

More information

6-3 C. Reteach. Sales Tax and Tips. Example 1. Method 2 100% + 6 % = 106% Add the percent of tax

6-3 C. Reteach. Sales Tax and Tips. Example 1. Method 2 100% + 6 % = 106% Add the percent of tax C Reteach Sales Tax and Tips Sales Tax is a percent of the purchase price and is an amount paid in addition to the purchase price. Tip, or Gratuity, is a small amount of money in return for service. Example

More information

Practice Test for Chapter 4 Ratios and Proportions. a. A is a comparison of two quantities that have different units.

Practice Test for Chapter 4 Ratios and Proportions. a. A is a comparison of two quantities that have different units. 439 Name Date Practice Test for Chapter 4 Ratios and Proportions 1. Use rate or ratio to complete the following statement: a. A is a comparison of two quantities that have different units. Not required

More information

A pawn shop owner buys a ring for $75 and sells it at an 80% mark-up. Find how much the ring sold for. 0.8 = x 75 Original Amount

A pawn shop owner buys a ring for $75 and sells it at an 80% mark-up. Find how much the ring sold for. 0.8 = x 75 Original Amount Percent Applications Lesson 3.5 A mark-up is an increase from the amount of money a store pays for an item (wholesale price) to the amount it sells the item for (retail price). To find the percent of mark-up

More information

Chapter 7 BUILD YOUR VOCABULARY

Chapter 7 BUILD YOUR VOCABULARY C H A P T E R 7 BUILD YOUR VOCABULARY This is an alphabetical list of new vocabulary terms you will learn in Chapter 7. As you complete the study notes for the chapter, you will see Build Your Vocabulary

More information

Lesson 3 The Percent Proportion

Lesson 3 The Percent Proportion Lesson 3 The Percent Proportion A percent proportion compares part of a quantity to a whole quantity for one ratio and lists the percent as a number over 100 for the other ratio. is(part) of(whole) = %

More information

Applications of Percent. ESSENTIAL QUESTION How do you use percents to solve problems?

Applications of Percent. ESSENTIAL QUESTION How do you use percents to solve problems? L E S S O N 5.3 Applications of Percent 7.RP.1.3 Use proportional relationships to solve multistep ratio and percent problems. Also 7.EE.2.3? ESSENTIAL QUESTION How do you use percents to solve problems?

More information

Chapter 6. Section 6.1. Chapter 6 Opener. Big Ideas Math Red Worked-Out Solutions. 6.1 Activity (pp ) Try It Yourself (p.

Chapter 6. Section 6.1. Chapter 6 Opener. Big Ideas Math Red Worked-Out Solutions. 6.1 Activity (pp ) Try It Yourself (p. Chapter 6 Opener Try It Yourself (p. ) 6. 6% 5... 5. 6. 7.. % 5 6 7 6% 5 5 7 5% 7 %, or 5 5 5 5%, or 5 5%, or 76 69 9 76% 5 5 Section 6. 6. Activity (pp. 5). a. b. d. f.. a. b. c. d. %. % c. 7 7%.7 e.

More information

TEST NAME: Percent Practice TEST ID: GRADE:07 - Seventh Grade SUBJECT: Mathematics TEST CATEGORY: Shared Classroom Assessments

TEST NAME: Percent Practice TEST ID: GRADE:07 - Seventh Grade SUBJECT: Mathematics TEST CATEGORY: Shared Classroom Assessments TEST NAME: Percent Practice TEST ID:1469163 GRADE:07 - Seventh Grade SUBJECT: Mathematics TEST CATEGORY: Shared Classroom Assessments Percent Practice Page 1 of 8 Student: Class: Date: 1. A light bulb

More information

Criteria A: Knowledge and Understanding Percent. 23 = x

Criteria A: Knowledge and Understanding Percent. 23 = x Name: Criteria A: Knowledge and Understanding Percent The student consistently solves simple, complex, and challenging problems correctly. Day/Block: 7-8 5-6 3-4 1-2 The student generally The student sometimes

More information

The word gives a strong clue to its meaning. Per means out of and Cent means 100 so percentages are numbers out of 100 or 100

The word gives a strong clue to its meaning. Per means out of and Cent means 100 so percentages are numbers out of 100 or 100 Numeracy Introduction to percentages Percentages are commonly used in everyday language to express fractional numbers as whole numbers mostly between zero and one hundred which is the range of numbers

More information

Discount. A discount can be shown as a percentage of the marked price (that is, the price marked on the article).

Discount. A discount can be shown as a percentage of the marked price (that is, the price marked on the article). REASONING Digital doc WorkSHEET 6.1 doc-6912 6B 20 When I am 5% older than I am now, I will be 21 years old. How old am I now? 21 The price of bread has increased by 250% in the past 20 years. If a loaf

More information

8-6 Applications of Percents

8-6 Applications of Percents Learn to find commission, sales tax, and withholding tax. commission commission rate sales tax withholding tax Vocabulary Real estate agents often work for commission. A commission is a fee paid to a person

More information

Lesson Understanding Percents Working with Mental Percents 3 Cases of Percents Percent Change Quiz Deconstructing Percents Percent Error Extra Day

Lesson Understanding Percents Working with Mental Percents 3 Cases of Percents Percent Change Quiz Deconstructing Percents Percent Error Extra Day Unit 7 Percent Lesson 1 Understanding Percents 2 Working with Mental Percents 3 3 Cases of Percents 4 Percent Change Quiz 5 Deconstructing Percents 6 Percent Error Extra Day Review Test 1 Vocabulary Lesson

More information

Lesson 6.1 Assignment

Lesson 6.1 Assignment Lesson 6.1 Assignment Name Date Percents Can Make or Break You! Introduction to Percents Shade each hundredths grid to represent the percent. Then, write the equivalent fraction and decimal. 1. 32% 2.

More information

1 algebraic. expression. at least one operation. Any letter can be used as a variable. 2 + n. combination of numbers and variables

1 algebraic. expression. at least one operation. Any letter can be used as a variable. 2 + n. combination of numbers and variables 1 algebraic expression at least one operation 2 + n r w q Any letter can be used as a variable. combination of numbers and variables DEFINE: A group of numbers, symbols, and variables that represent an

More information

North Carolina READY End-of-Grade Assessment Mathematics RELEASED. Grade 5. Student Booklet

North Carolina READY End-of-Grade Assessment Mathematics RELEASED. Grade 5. Student Booklet REVISE 7//0 Released Form North arolina REY End-of-Grade ssessment Mathematics Grade Student ooklet cademic Services and Instructional Support ivision of ccountability Services opyright 0 by the North

More information

GCSE style questions arranged by topic

GCSE style questions arranged by topic Write your name here Surname Other names In the style of: Pearson Edexcel Level 1/Level 2 GCSE (9-1) Centre Number Mathematics Fractions GCSE style questions arranged by topic Candidate Number Foundation

More information

Reteaching. Ratios. For every 6 boys in the class, there are 5 girls in the class. Write each ratio in two other ways.

Reteaching. Ratios. For every 6 boys in the class, there are 5 girls in the class. Write each ratio in two other ways. - Ratios on a Tape Diagram: The tape diagram shows the ratio of boys to girls in a swimming class. How can you describe the ratio of boys to girls? Boys Girls For every 6 boys in the class, there are girls

More information

6, 6 to 8 8. , 3 : 1, or 3 to 1 1

6, 6 to 8 8. , 3 : 1, or 3 to 1 1 - Ratios on a Tape Diagram: The tape diagram shows the ratio of boys to girls in a swimming class. How can you describe the ratio of boys to girls? Boys Girls For every 6 boys in the class, there are girls

More information

Chapter 6 Ratios and Percentages

Chapter 6 Ratios and Percentages Chapter 6 Section 6.1 Ratios Introduction Ratios are used to compare quantities. Ratios are written with a colon (:). A ratio can be expressed in a number of ways. For example if John is five years old

More information

Int Math 1 Midterm Review Handout (Modules 1-5)

Int Math 1 Midterm Review Handout (Modules 1-5) Int Math 1 Midterm Review Handout (Modules 1-5) 1 Short Answer: (Put answer in box below.) A small hotel with 4 rooms was destroyed in a fire. After the hotel was rebuilt, the owner took out a loan to

More information

Percent Increase and Decrease

Percent Increase and Decrease Name Date _ Class _ Practice A Percent Increase and Decrease State whether each change represents an increase or decrease. 1. from 10 to 15 2. from 16 to 12 3. from 8 to 14 Find each percent increase or

More information

Page 1 -- CCM6+ Unit 9 Measurement Conversions, Percents, Percent Applications. Percents and Measurement Conversions

Page 1 -- CCM6+ Unit 9 Measurement Conversions, Percents, Percent Applications. Percents and Measurement Conversions Page 1 -- CCM6+ Unit 9 Measurement Conversions, Percents, Percent Applications UNIT 9 2016-17 Percents and Measurement Conversions CCM6+ Name: Math Teacher: Projected Test Date: Topic Page # Unit 9 Vocabulary

More information

40% Combining Percents. Focus on After this lesson, you will be able to... solve problems involving combined percents

40% Combining Percents. Focus on After this lesson, you will be able to... solve problems involving combined percents Combining Percents Focus on After this lesson, you will be able to... solve problems involving combined percents Literacy Link PST means provincial sales tax. PST varies by province. GST means goods and

More information

Unit 4 Review for Post Test and Performance Task

Unit 4 Review for Post Test and Performance Task Name: Ms. Logan Class: Date: Unit 4 Review for Post Test and Performance Task 7.RP.2. Proportional Relationships 1. The I.S. 230 staff ordered 8 boxed lunches from Jax s Inn Diner for $81.20. Each boxed

More information

Grade 7: Chapter 1 Practice Test & Vocabulary Review

Grade 7: Chapter 1 Practice Test & Vocabulary Review Name: Date: Class: Grade 7: Chapter 1 Practice Test & Vocabulary Review 1) Find the unit rate: breaks in hours 2) Find the unit price: for CDs 3) During Tracy s trip across the country, she traveled 2,884

More information

Unit 7 Percents NAME: GRADE: TEACHER: Ms. Schmidt

Unit 7 Percents NAME: GRADE: TEACHER: Ms. Schmidt Unit 7 Percents NAME: GRADE: TEACHER: Ms. Schmidt Day 1 Classwork Understanding Percents The table to the right shows the ratio of people under 18 years of age to the total population for various states.

More information

Solving Real-World Problems with Ratios and Percents

Solving Real-World Problems with Ratios and Percents LESSON 3 Plug In Solving Real-World Problems with Ratios and Percents Writing Equivalent Forms: Fraction/Decimal/Percent To write a fraction as a decimal, divide the numerator by the denominator. 41 50

More information

1 Percents as Fractions - I and Decimals

1 Percents as Fractions - I and Decimals 4 Percents as Fractions - I and Decimals Solve percent problems using equivalent fractions or decimals.. Write the number of shaded squares in each diagram as a fraction, a decimal, and a percent. A percent

More information

Percents. Writing percents as decimals. How to change a percent to a decimal.

Percents. Writing percents as decimals. How to change a percent to a decimal. Percents Introduction: Percent (%) means per hundred or hundredths. When you read in the newspaper that 80% of the voters voted, it means that 80 out of 100 eligible citizens voted. A percent can be considered

More information

PERCENT. Ex. 2: If you used 50 out of 200 postcard stamps, then you used 25% of your stamps.

PERCENT. Ex. 2: If you used 50 out of 200 postcard stamps, then you used 25% of your stamps. Percent PERCENT Percent is an important mathematical topic. It is used frequently in real life situations, particularly in business when working with discounts, interest, commission and changes in price.

More information

1. Factors: Write the pairs of factors for each of the following numbers:

1. Factors: Write the pairs of factors for each of the following numbers: Attached is a packet containing items necessary for you to have mastered to do well in Algebra I Resource Room. Practicing math skills is especially important over the long summer break, so this summer

More information

Ratios and Proportions. Fraction/Decimal/Percent Conversions Ratios Rates/ Unit Rates Proportions Percent Application Measurement Conversions

Ratios and Proportions. Fraction/Decimal/Percent Conversions Ratios Rates/ Unit Rates Proportions Percent Application Measurement Conversions Ratios and Proportions Fraction/Decimal/Percent Conversions Ratios Rates/ Unit Rates Proportions Percent Application Measurement Conversions Fill in the missing pieces in charts below. Fraction Decimal

More information

6th Grade Number Sense Focus Standards Sample. 1 Complete the ratio to form a proportion. A 10 B 5 C 4 D 8. 2 Simplify A 7 B 1 C 1 D 7

6th Grade Number Sense Focus Standards Sample. 1 Complete the ratio to form a proportion. A 10 B 5 C 4 D 8. 2 Simplify A 7 B 1 C 1 D 7 6th Grade Number Sense Focus Standards Sample Name: Questions ate: 1 omplete the ratio to form a proportion. 10 5 4 8 2 Simplify. 3 + 4 7 1 1 7 3 Simplify. 15 + ( 4) 19 11 11 19 4 Simplify. 9 6 15 3 3

More information

KDS Grade 7 Math Comprehensive Assessment SBAC Assessment ID: dna ib

KDS Grade 7 Math Comprehensive Assessment SBAC Assessment ID: dna ib 1 Select the two tables that represent a proportional relationship between x and y. A. x 2 1 0 1 y 4 2 0 2 B. x 0 1 2 3 y 5 8 11 14 C. x 3 5 7 9 y 21 35 49 63 D. x 0 2 4 6 y 0 12 20 28 2 1 Timmy uses 1

More information

Puzzle 5-1. Percents, Fractions, and Decimals

Puzzle 5-1. Percents, Fractions, and Decimals 5-1 Percents, Fractions, and Decimals Some of the percents, decimals, and fractions in the diagram are equivalent. Decimals are rounded to the nearest hundredth. To find the hidden pattern in the diagram,

More information

Practice Relating Decimals, Fractions, and Percents. Find the missing ratio or percent equivalent for each letter on the number line.

Practice Relating Decimals, Fractions, and Percents. Find the missing ratio or percent equivalent for each letter on the number line. Chapter 11 Practice 11-1 Relating Decimals, Fractions, and Percents Find the missing ratio or percent equivalent for each letter on the number line. 1. a 2. b 3. c 4. d 5. m 6. r 7. t 8. x Compare. Write

More information

Ms. Campos - Math 7 Unit 6 Percents

Ms. Campos - Math 7 Unit 6 Percents Ms. Campos - Math 7 Unit 6 Percents 2017-2018 Date Lesson Topic Homework M 5 12/11 1 Understanding Percents Lesson 1 Page 5 T 6 12/12 2 Working with Mental Math Lesson 2 Page 8 W 1 12/13 Activity Finish

More information

4.2c Homework: Proportions (Unit Rates) from Tables and Graphs

4.2c Homework: Proportions (Unit Rates) from Tables and Graphs 4.2c Homework: Proportions (Unit Rates) from Tables and Graphs Label the axes and graph the information from the table. Use the table to determine if the relationship represented is proportional throughout

More information

Module 3: Proportional Reasoning After completion of this unit, you will be able to

Module 3: Proportional Reasoning After completion of this unit, you will be able to Foundations of Algebra Module 3: Proportional Reasoning & Dimensional Analysis Notes Module 3: Proportional Reasoning After completion of this unit, you will be able to Learning Target #1: Proportional

More information

3.4.1 Convert Percents, Decimals, and Fractions

3.4.1 Convert Percents, Decimals, and Fractions 3.4.1 Convert Percents, Decimals, and Fractions Learning Objective(s) 1 Describe the meaning of percent. 2 Represent a number as a decimal, percent, and fraction. Introduction Three common formats for

More information

Compute unit rates associated with ratios of fractions, including ratios of lengths, areas and other quantities measured in like or different units.

Compute unit rates associated with ratios of fractions, including ratios of lengths, areas and other quantities measured in like or different units. Common Core Scope and Sequence Grade 7 Second Quarter Unit 5: Ratio, Rates, and Proportions Domain: Ratios and Proportional Relationships Geometry Cluster: Analyze proportional relationships and use them

More information

TABLE OF CONTENTS. About Finish Line PA Core Math 5. UNIT 1: Big Ideas from Grade 5 7 UNIT 1 REVIEW 39

TABLE OF CONTENTS. About Finish Line PA Core Math 5. UNIT 1: Big Ideas from Grade 5 7 UNIT 1 REVIEW 39 TABLE OF CONTENTS About Finish Line PA Core Math 5 UNIT 1: Big Ideas from Grade 5 7 LESSON 1 CC.2.1.5.C.2 Multiplying Fractions [connects to CC.2.3.6.A.1] 8 LESSON 2 CC.2.1.5.B.2 Operations with Decimals

More information

Section 6.5 Applications Involving Percents

Section 6.5 Applications Involving Percents Section 6.5 Applications Involving Percents The focus of this section is to show how to set up a proportion to solve word problems involving real-life applications of percent. If the student needs a review

More information

Learning Plan 3 Chapter 3

Learning Plan 3 Chapter 3 Learning Plan 3 Chapter 3 Questions 1 and 2 (page 82) To convert a decimal into a percent, you must move the decimal point two places to the right. 0.72 = 72% 5.46 = 546% 3.0842 = 308.42% Question 3 Write

More information

Worksheets for GCSE Mathematics. Percentages. Mr Black's Maths Resources for Teachers GCSE 1-9. Number

Worksheets for GCSE Mathematics. Percentages. Mr Black's Maths Resources for Teachers GCSE 1-9. Number Worksheets for GCSE Mathematics Percentages Mr Black's Maths Resources for Teachers GCSE 1-9 Number Percentage Worksheets Contents Differentiated Independent Learning Worksheets Writing Percentages Page

More information

Unit 7 Exponential Functions. Name: Period:

Unit 7 Exponential Functions. Name: Period: Unit 7 Exponential Functions Name: Period: 1 AIM: YWBAT evaluate and graph exponential functions. Do Now: Your soccer team wants to practice a drill for a certain amount of time each day. Which plan will

More information

Conversions Review. 1. Convert the following Percent s to Decimals. a. 50% = f. 65% = b. 25% = g. 150% = h. 86% = c. 5% = i. 60% = d. 9% = j.

Conversions Review. 1. Convert the following Percent s to Decimals. a. 50% = f. 65% = b. 25% = g. 150% = h. 86% = c. 5% = i. 60% = d. 9% = j. Conversions Review Name: Date: 1. Convert the following Percent s to Decimals Move the decimal two places to the LEFT. When there is no decimal in the number, it would be at the end of the number. a. 50%

More information

A2 7th grade Number system cont Subject: Mathematics State: Michigan

A2 7th grade Number system cont Subject: Mathematics State: Michigan A 7th grade Number system cont Subject: Mathematics State: Michigan Student Name: Teacher Name: School Name: 117 1 Malia found a "short cut" to find the decimal representation of the fraction. Rather 0

More information

Chapter 9: Consumer Mathematics. To convert a percent to a fraction, drop %, use percent as numerator and 100 as denominator.

Chapter 9: Consumer Mathematics. To convert a percent to a fraction, drop %, use percent as numerator and 100 as denominator. Chapter 9: Consumer Mathematics Definition: Percent To convert a percent to a decimal, drop % and move the decimal two places left. Examples: To convert a percent to a fraction, drop %, use percent as

More information

HAVE GOT WAS WERE CAN. Koalatext.com TO BE GRAMMAR CAN +PLACES

HAVE GOT WAS WERE CAN. Koalatext.com TO BE GRAMMAR CAN +PLACES Koalatext.com HAVE GOT CAN WAS WERE IF TO BE GRAMMAR CAN +PLACES CAN + PLACES Grammar CAN + PLACES PLACES Cinema Hospital School Restaurant Museum Library Park Toy shop Book shop Airport Music store Supermarket

More information

We can use fractions to describe things that have been broken into equal parts, for example:

We can use fractions to describe things that have been broken into equal parts, for example: Fractions Fractions describe parts of a whole. Part Whole The top of the fraction is called the numerator, and the bottom of the fraction is called the denominator. The numerator refers to a section of

More information

Lesson: Adding Negative Numbers Practice Set: Clarify expressions with parentheses

Lesson: Adding Negative Numbers Practice Set: Clarify expressions with parentheses Lesson: Adding Negative Numbers Practice Set: Clarify expressions with parentheses Which of the following are the same as 3 7? There are 3 correct answers. Check all that are true. 3 + (-7) (3 7) (3) +

More information

CHAPTER 7: RELATING FRACTIONS, DECIMALS, AND PERCENTS

CHAPTER 7: RELATING FRACTIONS, DECIMALS, AND PERCENTS CHAPTER 7: RELATING FRACTIONS, DECIMALS, AND PERCENTS 7. CONVERTING FRACTIONS TO DECIMALS P. -3 7. CONVERTING DECIMALS TO FRACTIONS P. 4-5 7.3 CONVERTING DECIMALS AND PERCENTS P. 6-7 7.4 CONVERSIONS REVIEW

More information

4 Percentages Chapter notes

4 Percentages Chapter notes 4 Percentages Chapter notes GCSE Specification concepts and skills Find a percentage of a quantity (N o): 4. Use percentages to solve problems (N m): 4., 4.2, 4., 4.4 Use percentages in real-life situations:

More information

Revision G6. Multiple Choice Identify the choice that best completes the statement or answers the question. 1. What percent of the figure is shaded?

Revision G6. Multiple Choice Identify the choice that best completes the statement or answers the question. 1. What percent of the figure is shaded? Revision G6 Multiple Choice Identify the choice that best completes the statement or answers the question. 1. What percent of the figure is shaded? a. % b. 3% c. 30% d. 300% 2. The town garden has 80%

More information

Ratios, Rates, and Conversions. Section 4-1 Part 1

Ratios, Rates, and Conversions. Section 4-1 Part 1 Ratios, Rates, and Conversions Section 4-1 Part 1 Vocabulary Ratio Rate Unit Rate Conversion Factor Unit Analysis Definition Ratio is a comparison of two quantities by division. The ratio of a to b can

More information

PERCENTAGES WHAT S IN CHAPTER 6? IN THIS CHAPTER YOU WILL:

PERCENTAGES WHAT S IN CHAPTER 6? IN THIS CHAPTER YOU WILL: PERCENTAGES 6 WHAT S IN CHAPTER 6? 6 01 Percentages, fractions and decimals 6 02 Percentage of a quantity 6 0 Expressing quantities as fractions and percentages 6 0 Percentage increase and decrease 6 05

More information

Percents. 6.2 Comparing and Ordering Fractions, Here s my sales strategy. I buy each dog bone for $0.05.

Percents. 6.2 Comparing and Ordering Fractions, Here s my sales strategy. I buy each dog bone for $0.05. 6 Percents 6. Percents e and Decimals 6.2 Comparing and Ordering Fractions, Decimals, and Percents 6. The Percent Proportion 6.4 The Percent Equation 6.5 Percents of Increase and Decrease 6.6 Discounts

More information

Percent. Each large square is divided into 100 parts. Fill in the blanks to describe each large square. 1. out of 100 equal parts are shaded.

Percent. Each large square is divided into 100 parts. Fill in the blanks to describe each large square. 1. out of 100 equal parts are shaded. Name: Date: Chapter Percent Practice 1 Percent Each large square is divided into 100 parts. Fill in the blanks to describe each large square. 1. out of 100 equal parts are shaded. shaded. not shaded. not

More information

UNIT 7 MULTIPLICATIVE AND PROPORTIONAL REASONING

UNIT 7 MULTIPLICATIVE AND PROPORTIONAL REASONING UNIT 7 MULTIPLICATIVE AND PROPORTIONAL REASONING INTRODUCTION In this Unit, we will learn about the concepts of multiplicative and proportional reasoning. Some of the ideas will seem familiar such as ratio,

More information

Start. Finish. Rational Race. Go back. Move ahead 1 and go again. Classroom Strategies Blackline Master I - 31 Page 73

Start. Finish. Rational Race. Go back. Move ahead 1 and go again. Classroom Strategies Blackline Master I - 31 Page 73 Finish Start Rational Race Go back Move ahead and go again 4 2 Classroom Strategies Blackline Master I - Page 7 / of 24 / 5 + 4 / 5 / 5 5 / 7 8 0% of 75 2 / 5 / 2 of 2 / 5 / 7 6.4 7.5 / 5 40.2 4 2 / of

More information

Lesson 6 Practice Problems

Lesson 6 Practice Problems Name: Date: Lesson 6 Skills Practice 1. Solve the proportions. Simplify your answers. Show all work. 28 3.5 p 12 a. b. x 5 5 50 c. 11 m d. 20 6 4 5 8 10 w 2. Complete the missing parts of the table. Decimal

More information

Winter 2014 Common Assessment 7th grade review. Standardized Test Practice

Winter 2014 Common Assessment 7th grade review. Standardized Test Practice Winter 2014 Common Assessment 7th grade review Standardized Test Practice 1. One serving of almonds contains 5 grams of carbohydrates, which is 2% of the recommended daily allowance. What is the total

More information

Example. Practice. Find the inflation rate (rounded to the nearest tenth percent), the current price, or the original price.

Example. Practice. Find the inflation rate (rounded to the nearest tenth percent), the current price, or the original price. 23-1 Computing the Inflation Rate, the Current Price, and the Original Price Inflation is the general increase in the cost of goods and services. The rate of inflation is a way to measure economic activity.

More information

Please show work for all calculated answers. Show work in a neat and organized manner.

Please show work for all calculated answers. Show work in a neat and organized manner. Math 083 Review for Final Exam Name Please show work for all calculated answers. Show work in a neat and organized manner. 1) Using the frequency table for a monthly budget, find all of the relative frequencies

More information

Unit 8 Practice Problems

Unit 8 Practice Problems UNIT 8 PRACTICE PROBLEMS For 1 3: Brad is on the basketball team and is practicing free throws. He records his total number of attempts and his number of successful free throws for 3 days. The results

More information

Mathsercise. Revision Practice for Target C grade GCSE Number

Mathsercise. Revision Practice for Target C grade GCSE Number Mathsercise Revision Practice for Target C grade GCSE Number Mathsercise-C Estimation Estimate the value of: 79.7. x 7.85 Estimation Estimate this.7 x 9. 6.076 +.85 Estimation The length of a newly born

More information

1) The mass of an object is 27.3 grams. Which mass is greater than 27.3 grams?

1) The mass of an object is 27.3 grams. Which mass is greater than 27.3 grams? Midterm Practice Quiz #3 1) The mass of an object is 27.3 grams. Which mass is greater than 27.3 grams? A. 27.30 grams B. 27.040 grams C. 27.300 grams D. 27.33 grams 2) Which part of the figure is shaded?

More information

Part B: How many fluid ounces of vinegar should be mixed with 80 fluid ounces of water to make the cleaning solution?

Part B: How many fluid ounces of vinegar should be mixed with 80 fluid ounces of water to make the cleaning solution? Unit Rate: For example, 30 miles in 1 hour, or 30 miles per hour, is a unit rate. 1. A machine packs boxes at a constant rate of 2/3 of a box every 12 minute. What is the number of boxes per minute that

More information

1. Which expression is not equivalent to the other three? Justify your reasoning.

1. Which expression is not equivalent to the other three? Justify your reasoning. Name Date Period 1. Which expression is not equivalent to the other three? Justify your reasoning. 8 7n + 16n 9(n 8) n 8 + 8n 9n 8 2. The Galleria is having a HUGE sale! Any clothing item is 40% off. a.

More information

Percent Applications in Everyday Life...

Percent Applications in Everyday Life... Percent Applications in Everyday Life... The following series of concepts all involve the basic percent-part-whole relationship. The key to solving percent questions lies in understanding what you are

More information

NCCVT UNIT 4: CHECKING AND SAVINGS

NCCVT UNIT 4: CHECKING AND SAVINGS NCCVT UNIT 4: CHECKING AND SAVINGS March 2011 4.1.1 Study: Simple Interest Study Sheet Mathematics of Personal Finance (S1225613) Name: The questions below will help you keep track of key concepts from

More information

Numeracy Worksheet Name... Percentages

Numeracy Worksheet Name... Percentages What's a Percentage? The symbol for percent is %. are out of 100. That means the whole thing (or the whole lot) equals 100%, and 20% means 20 parts out of 100. 1 cat is 100% cat.. 50% = 50 parts out of

More information

Finance Unit Math 114 Radford University

Finance Unit Math 114 Radford University Finance Unit Math 114 Radford University Section 6.1 Percents ntroduction to Basic Percents The word percent translates to mean out of one hundred. A score of 85% on test means that you scored 85 points

More information

RP7-31 Using Proportions to Solve Percent Problems I

RP7-31 Using Proportions to Solve Percent Problems I RP-1 Using Proportions to Solve Percent Problems I These are equivalent statements: 6 9 of the circles are shaded. of the circles are shaded. 6 is of 9. 6 : 9 : part whole 1. Write four equivalent statements

More information

Each grid has some shaded parts. Fill in the blanks to describe each grid. Example 28 are shaded. 28 is shaded. 3.

Each grid has some shaded parts. Fill in the blanks to describe each grid. Example 28 are shaded. 28 is shaded. 3. 10 CHAPTER Percent Worksheet 1 Percent Each 10 10 grid has some shaded parts. Fill in the blanks to describe each grid. 28 are shaded. 28 is shaded. out of 100 parts % of the whole 72 out of 100 parts

More information

Why? Exponential Growth The equation for the number of blogs is in the form 1 y = a(1 + r ) t. This is the general equation for exponential growth.

Why? Exponential Growth The equation for the number of blogs is in the form 1 y = a(1 + r ) t. This is the general equation for exponential growth. Then You analyzed exponential functions. (Lesson 9-6) Now Growth and Decay 1Solve problems involving exponential growth. 2Solve problems involving exponential decay. Why? The number of Weblogs or blogs

More information

Decimal Multiplication and Division 1) ) ) ) ) 5.4 x ) x 2

Decimal Multiplication and Division 1) ) ) ) ) 5.4 x ) x 2 Level B2 Review Packet This packet briefly reviews the topics covered on the Level A Math Skills Assessment. If you need additional study resources and/or assistance with any of the topics below, please

More information

3 Ways to Write Ratios

3 Ways to Write Ratios RATIO & PROPORTION Sec 1. Defining Ratio & Proportion A RATIO is a comparison between two quantities. We use ratios everyday; one Pepsi costs 50 cents describes a ratio. On a map, the legend might tell

More information

Math 6 Notes Decimals

Math 6 Notes Decimals Reading and Writing Decimals Decimals are special fractions whose denominators are powers of ten (10, 100, 1,000, 10,000, 100,000, etc). The numerators are the digits to the right of the decimal point.

More information

Lesson 3.1 Skills Practice

Lesson 3.1 Skills Practice Lesson 3.1 Skills Practice Name Date Give Me a Ballpark Figure of the Cost Estimating and Calculating with Percents and Rates Problem Set Calculate the value of each expression. 1. 1 of 80 4 2. 1 of 96

More information

Meet #4. Park Forest Math Team. Self-study Packet. Problem Categories for this Meet (in addition to topics of earlier meets):

Meet #4. Park Forest Math Team. Self-study Packet. Problem Categories for this Meet (in addition to topics of earlier meets): Park Forest Math Team Meet #4 Self-study Packet Problem Categories for this Meet (in addition to topics of earlier meets): 1. Mystery: Problem solving 2. Geometry: Properties of Circles 3. Number Theory:

More information

3 Ways to Write Ratios

3 Ways to Write Ratios RATIO & PROPORTION Sec 1. Defining Ratio & Proportion A RATIO is a comparison between two quantities. We use ratios every day; one Pepsi costs 50 cents describes a ratio. On a map, the legend might tell

More information

SAMPLE. Balance a Budget. Lesson. Understand the TEKS. Guided Instruction

SAMPLE. Balance a Budget. Lesson. Understand the TEKS. Guided Instruction Lesson Discuss Problem.0(D) S.0(E) S.0(F) Understand the TEKS Live within your means is an old saying that advises people how they should manage their money. It means that people should spend less money

More information