5-7 Scale Drawings and Scale Models
|
|
- Blanche Jones
- 5 years ago
- Views:
Transcription
1 5-7 Scale Drawings and Scale Models Learn to understand ratios and proportions in scale drawings. Learn to use ratios and proportions with scale.
2 5-7 Scale Insert Drawings Lesson Title and Here Scale Models scale model scale factor scale scale drawing Vocabulary
3 5-7 Scale Models and Scale Drawings This HO gauge model train is a scale model of a historic train. A scale model is a proportional model of a three-dimensional object. Its dimensions are related to the dimensions of the actual object by a ratio called the scale factor. The scale factor of an HO gauge model train is 87. This means that each dimension of the model is 87 of the corresponding dimension of the actual train.
4 5-7 Scale Models and Scale Drawings A scale is the ratio between two sets of measurements. Scales can use the same units or different units. The photograph shows a scale drawing of the model train. A scale drawing is a proportional drawing of an object. Both scale drawings and scale models can be smaller or larger than the objects they represent.
5 5-7 Scale Drawings and Scale Models Additional Example : Finding a Scale Factor Identify the scale factor. blueprint length room length Room Blueprint Length (in.) 44 8 Width (in.) = 8 44 = 8 The scale factor is. 8 Write a ratio using one of the dimensions. Simplify.
6 5-7 Insert Scale Drawings Lesson Title and Here Scale Models Try This: Example Identify the scale factor. Model Aircraft Blueprint Length (in.) 2 2 Wing span (in.) 8 3 blueprint length aircraft length = 2 2 = 6 The scale factor is. 6 Write a ratio using one of the dimensions. Simplify.
7 5-7 Scale Drawings and Scale Models Additional Example 2: Using Scale Factors to Find Unknown Lengths A photograph was enlarged and made into a poster. The poster is 20.5 inches by 36 inches. The scale factor is 5 Think: poster photo = 5. Find the size of the photograph. 36 L = 5 5L = 36 Write a proportion to find the length L. Find the cross products. L = 7.2 Divide.
8 5-7 Scale Drawings and Scale Models Additional Example 2 Continued A photograph was enlarged and made into a poster. The poster is 20.5 inches by 36 inches. The scale factor is 5 Think: poster photo = 5. Find the size of the photograph w = 5 5w = 20.5 Write a proportion to find the width w. Find the cross products. w = 4. Divide. The photo is 7.2 in. long and 4. in. wide.
9 5-7 Scale Drawings and Scale Models Try This: Example 2 Mary s father made her a dollhouse which was modeled after the blueprint of their home. The blueprint is 24 inches by 45 inches. The scale factor is.5. Find the size of the dollhouse. Think: dollhouse blueprint =.5 L 45 =.5 L = 45.5 L = 67.5 Write a proportion to find the length L. Find the cross products. Multiply.
10 5-7 Scale Drawings and Scale Models Try This 2 Continued Mary s father made her a dollhouse which was modeled after the blueprint of their home. The blueprint is 24 inches by 45 inches. The scale factor is.5. Find the size of the dollhouse. Think: dollhouse blueprint =.5 w 24 =.5 w = 24.5 Write a proportion to find the width w. Find the cross products. w = 36 Multiply. The dollhouse is 67.5 inches long and 36 inches wide.
11 5-7 Scale Drawings and Scale Models Additional Example 3: Measurement Application On a road map, the distance between Pittsburgh and Philadelphia is 7.5 inches. What is the actual distance between the cities if the map scale is.5 inches = 60 miles? Let d be the actual distance between the cities = 7.5 d.5 d = d = 450.5d.5 = d = 300 Write a proportion. Find the cross products. Multiply. Divide. The distance between the cities is 300 miles.
12 5-7 Insert Scale Drawings Lesson Title and Here Scale Models Try This: Example 3 On a road map, the distance between Dallas and Houston is 7 inches. What is the actual distance between the cities if the map scale is inch = 50 kilometers? Let d be the actual distance between the cities. 50 = 7 d d = 50 7 d = 350 d = 350 Write a proportion. Find the cross products. Multiply. The distance between the cities is 350 kilometers.
13 5-7 Scale Insert Drawings Lesson Title and Here Scale Models Lesson Quiz: Part Identify the scale factor.. Statue of Liberty Model Height (in.), On a scale drawing, a kitchen wall is 6 inches long. The scale factor is. What is the length of the 24 actual wall? 44 inches, or 2 feet
14 5-7 Scale Insert Drawings Lesson Title and Here Scale Models Lesson Quiz: Part 2 3. On a road map, the distance from Green Bay to Chicago is cm. What is the actual distance between the cities if the map scale is 3 cm = 90 km? 330 km
15
7.G.1 Scale Drawings and Scale Models Created By: Melissa Forsyth
Bell Ringers 1. 15% of 45 2. 30 is what percent of 75 3. 10 is 20% of what number 4. What is the percent increase from 10 to 15. 5. What is the percent decrease from 30 to 24 7.G.1 Scale Drawings and Scale
More informationFree Pre-Algebra Lesson 37! page 1
Free Pre-Algebra Lesson 37! page 1 Lesson 37 Scale and Proportion Ratios and rates are a powerful way to compare data. Comparing and calculating with ratios and rates is one of the most common and useful
More informationLesson 6 ~ Write and Solve Proportions
Lesson 6 ~ Write and Solve Proportions Solve each proportion. 3 x 1. = 2. 4 20 5 25 8 a = 3. = 7 y 28 7 4. x 32 = 3 16 5. 6 12 = y 48 6. 3 5 = 15 b 7. 11 14 = x 28 8. 26 30 = x 15 9. 5 = 20 4 y Determine
More informationGet Ready for the Lesson
Lesson 6 8 Scale Drawings Get Ready for the Lesson Let 1 unit on the grid paper represent 2 feet. How many feet are the bleachers? doors? Title Page Get Ready Quick Review Solve each proportion. 5 7 =
More informationCN#5 Objectives. Vocabulary 5/3/ Using Proportional Relationships
Warm Up #1 Convert each measurement. 1. 6 ft 3 in. to inches 2. 5 m 38 cm to centimeters Find the perimeter and area of each polygon. 3. square with side length 13 cm P = 52 cm, A =169 cm 2 4. rectangle
More informationACTIVITY: Comparing Measurements
7.5 Scale Drawings proportionally? How can you enlarge or reduce a drawing 1 ACTIVITY: Comparing Measurements Work with a partner. The diagram shows a food court at a shopping mall. Each centimeter in
More informationModule 1. Ratios and Proportional Relationships Lessons Lesson #15 You need: pencil, calculator and binder. Do Now:
Module 1 Ratios and Proportional Relationships Lessons 15 19 Lesson #15 You need: pencil, calculator and binder. Do Now: 1. The table gives pairs of values for the variables x and y. x 1 2 3 y 3 6 9 Determine
More informationLesson 17: The Unit Rate as the Scale Factor
Classwork Example 1: Jake s Icon Jake created a simple game on his computer and shared it with his friends to play. They were instantly hooked, and the popularity of his game spread so quickly that Jake
More informationName Class Date. 1. On a map, 1 inch equals 5 miles. Two cities are 8 inches apart on the map. What is the actual distance between the cities?
Name Class Date Practice 8-5 Maps and Scale Drawings 2-5 Maps and Scale Drawings 1 On a map, 1 inch equals 5 miles Two cities are 8 inches apart on the map What is the actual distance between the cities?
More information5-8 Scale Drawings and Models
1. The model of a car is shown below. The actual car is 1 in. = 2 ft feet long. What is the scale of the model car? 2. On the map, the scale is 1 inch = 20 miles. What is the actual distance between Kansas
More informationRatios and Proportions pp
LESSON 7-1 Ratios and Proportions pp. 342 343 Vocabulary ratio (p. 342) equivalent ratios (p. 342) proportion (p. 343) Additional Examples Example 1 Find two ratios that are equivalent to each given ratio.
More informationLesson 22: An Exercise in Changing Scales
: An Exercise in Changing Scales Classwork Using the new scale drawing of your dream classroom, list the similarities and differences between this drawing and the original drawing completed for Lesson
More informationWarm Up. Solve each equation. Check your answer. 1. 6x = m = y =18.4
Warm Up Solve each equation. Check your answer. 1. 6x = 36 6 2. 3. 5m = 18 4. 48 3.6 63 5. 8y =18.4 2.3 Write and use ratios, rates, and unit rates. Write and solve proportions. Objectives Key Concepts
More informationLesson 7.5 Understanding Scale Drawings
Lesson 7. Understanding Scale Drawings. Richard built a model of a Ferris wheel. The model has a height of 8 inches. The actual Ferris wheel has a height of 23 feet. What scale factor did Richard use for
More informationUnit 9 Notes: Proportions. A proportion is an equation stating that two ratios (fractions) are equal.
Name: Block: Date: MATH 6/7 NOTES & PRACTICE Unit 9 Notes: Proportions A proportion is an equation stating that two ratios (fractions) are equal. If the cross products are equivalent, the two ratios form
More informationScale Drawings. Domain 4 Lesson 20. Getting the Idea. Example 1. Strategy. Step 1. Step 2 Write a proportion using the ratio from Step 1.
Domain Lesson 0 Drawings Common Core Standard: 7.G. Getting the Idea A scale drawing is a representation of an actual object. The scale tells how to reduce or enlarge the dimensions of a scale drawing.
More informationScale Drawings and Scale Models
7040 Practice A Scale Drawings and Scale Models Identify the scale factor. Choose the best answer.. Person: 72 inches Action figure: 6 inches A B 7 0 3. Fish: 6 inches Fishing lure: 2 inches A B 6 8 Identify
More informationBuilding Concepts: Connecting Ratios and Scaling
Lesson Overview In this TI-Nspire lesson, students investigate ratios and scale factors. Scale factors are ratios that can be used to make a figure smaller or larger, depending on whether the scale factor
More information2-6 Rates, Ratios, and Proportions. Warm Up. Solve each equation. Check your answer. 1. 6x = m = y =18.4 Multiply
Warm Up Solve each equation. Check your answer. 1. 6x = 36 2. 3. 5m = 18 4. 5. 8y =18.4 Multiply. 6. 7. Learning Goals 1. Students will identify important information from an application problem and use
More informationLesson 22: An Exercise in Changing Scales
Classwork Using the new scale drawing of your dream room, list the similarities and differences between this drawing and the original drawing completed for Lesson 20. Similarities Differences Original
More informationFor Preview Only GEO5 STUDENT PAGES. GEOMETRY AND MEASUREMENT Student Pages for Packet 5: Measurement. Name Period Date
Name Period Date GEO5 STUDENT PAGES GEOMETRY AND MEASUREMENT Student Pages for Packet 5: GEO5.1 Conversions Compare measurements within and between measurement systems. Convert measurements within and
More informationName Class Date. 1. On a map, 1 inch equals 5 miles. Two cities are 8 inches apart on the map. What is the actual distance between the cities?
Name Class Date Practice 2-5 Maps and Scale Drawings 2-5 Maps and Scale Drawings 1 On a map, 1 inch equals 5 miles Two cities are 8 inches apart on the map What is the actual distance between the cities?
More informationPerimeter, Circumference, Area and Ratio Long-Term Memory Review Grade 6 Review 1
Review 1 1. Which procedure is used to find the perimeter of any polygon? A) Add all the lengths B) Multiply length times width (l w) C) Add only one length and one width D) Multiply all of the lengths.
More informationOver Lesson 7 6 Determine whether the dilation from Figure A to Figure B is an enlargement or a reduction. Then find the scale factor of the dilation.
Five-Minute Check (over Lesson 7 6) CCSS Then/Now New Vocabulary Example 1: Use a Scale Drawing Example 2: Find the Scale Example 3: Real-World Example: Construct a Scale Model 1 Over Lesson 7 6 Determine
More information1. In drafting class, Manuel is drawing blueprints for a house. The scale is 1 4 inch
Name: 7.G.1 1. In drafting class, Manuel is drawing blueprints for a house. The scale is 1 4 inch equals 1 foot. If a bedroom is to be 14 feet wide, how long will the corresponding wall be in the drawing?
More informationLesson 8.3: Scale Diagrams, page 479
c) e.g., One factor is that the longer the distance, the less likely to maintain a high constant speed throughout due to fatigue. By the end of the race the speed will usually be lower than at the start.
More information4-7 Point-Slope Form. Warm Up Lesson Presentation Lesson Quiz
Warm Up Lesson Presentation Lesson Quiz Holt Algebra McDougal 1 Algebra 1 Warm Up Find the slope of the line containing each pair of points. 1. (0, 2) and (3, 4) 2. ( 2, 8) and (4, 2) 1 3. (3, 3) and (12,
More informationCh 2. Scale Drawings and Proportions
Ch 2. Scale Drawings and Proportions Examples: Some can be done by inspection Ratios can be changed to look like fractions, and then solved using cross multiplication. 1 2.1 Work with Scales. A Scale is
More informationMrs. Fickle showed her class the scale drawing she made for this week s arrangement.
Using Scale SUGGESTED LEARNING STRATEGIES: Summarize/Paraphrase/ Retell, Vocabulary Organizer Mrs. Fickle likes to rearrange her classroom often, even though her students complain about how often she moves
More informationSimilar Figures 2.5. ACTIVITY: Reducing Photographs. How can you use proportions to help make decisions in art, design, and magazine layouts?
.5 Similar Figures How can you use proportions to help make decisions in art, design, and magazine layouts? In a computer art program, when you click and drag on a side of a photograph, you distort it.
More informationJanuary * Turn in HW * Make sure you are ready by end of the timer (pencil, notebook, in seat) New Year Review: TAB In
January 2016 4 5 6 7 8 Monday Tuesday Wednesday Thursday Friday New Year's Worksheet & Review Transformations Scale Transformations Quiz * Turn in HW * Make sure you are ready by end of the timer (pencil,
More informationFoundations of Math 11: Unit 2 Proportions. The scale factor can be written as a ratio, fraction, decimal, or percentage
Lesson 2.3 Scale Name: Definitions 1) Scale: 2) Scale Factor: The scale factor can be written as a ratio, fraction, decimal, or percentage Formula: Formula: Example #1: A small electronic part measures
More informationProportions and Similar Figures
Proportions and Similar Figures Learning Targets Learning Targets I can find missing lengths in similar figures. I can use similar figures when measuring indirectly. Vocabulary Similar Figures Scale Drawing
More informationLesson 14: Computing Actual Lengths from a Scale Drawing
Classwork Example 1 The distance around the entire small boat is units. The larger figure is a scale drawing of the smaller drawing of the boat. State the scale factor as a percent, and then use the scale
More informationAW Math 10 UNIT 6 SIMILARITY OF FIGURES
AW Math 10 UNIT 6 SIMILARITY OF FIGURES Assignment Title Work to complete Complete 1 Review Proportional Reasoning Cross Multiply and Divide 2 Similar Figures Similar Figures 3 4 Determining Sides in Similar
More informationItems to be measured for each team: Diagrams A, B, C, and D. 2 cereal or food boxes 1 circular lid from yogurt or other food containers
Student Activity #1 String, Tiles, and Cubes Name Directions: For this activity, your team will be measuring attributes of different objects and shapes. You will record your findings in an organized chart.
More informationThe Unit Factor and Dimensional Analysis
WORKSHEET 31 The Unit Factor and Dimensional Analysis The measurements you take in science class, whether for time, mass, weight, or distance, are more than just numbers they are also units. To make comparisons
More informationGeometry Chapter 6 Assignment Sheet
Geometry Chapter 6 Assignment Sheet Section/Assignment Due Date Turned in? Section 6.1 HW: 6.1 Worksheet Section 6.2 HW: 6.2 Worksheet Section 6.3 HW: 6.3 Worksheet Section 6.4 HW: 6.4 Worksheet Section
More informationEstimating Square Roots
Practice A Estimating Square Roots Each square root is between two consecutive integers. Name the integers. Explain your answer. 1. 10 2. 8 _ 3. 19 4. 33 _ 5. 15 6. 39 _ Approximate each square root to
More informationScale Drawings and Scale Factor
Scale Drawings and Scale Factor Fleas are some of the animal kingdom's most amazing athletes. Though they are on average only 16 1 inch long, they can leap up to seven inches vertically and thirteen inches
More informationLesson 3 Pre-Visit Perimeter and Area
Lesson 3 Pre-Visit Perimeter and Area Objective: Students will be able to: Distinguish between area and perimeter. Calculate the perimeter of a polygon whose side lengths are given or can be determined.
More informationCopyright 2014 Edmentum - All rights reserved.
Study Island Copyright 2014 Edmentum - All rights reserved. Generation Date: 03/05/2014 Generated By: Brian Leslie Unit Rates 1. Tanya is training a turtle for a turtle race. For every of an hour that
More informationLesson 17: The Unit Rate as the Scale Factor
Classwork Example 1: Jake s Icon Jake created a simple game on his computer and shared it with his friends to play. They were instantly hooked, and the popularity of his game spread so quickly that Jake
More information2)The length of each side in Drawing 1 is 12 units, and the length of each side in Drawing 2 is 6 units. Scale Factor: Scale Factor
7.4.15 Lesson Date Solving Area Problems Using Scale Drawings Student Objective I can solve area problems related to scale drawings and percent by using the fact that an areaof a scale drawing is the area
More informationThe Real Number System and Pythagorean Theorem Unit 9 Part B
The Real Number System and Pythagorean Theorem Unit 9 Part B Standards: 8.NS.1 Know that numbers that are not rational are called irrational. Understand informally that every number has a decimal expansion;
More informationNAME DATE PERIOD. Study Guide and Intervention
Study Guide and Intervention Distances on a scale drawing or model are proportional to real-life distances. The scale is determined by the of a given length on a drawing or model to its corresponding actual
More informationWednesday, May 4, Proportions
Proportions Proportions Proportions What are proportions? Proportions What are proportions? - If two ratios are equal, they form a proportion. Proportions can be used in geometry when working with similar
More information2 Scale Drawings Def: a special ratio that gives the. 3 Measurements
1 Percents Def: a special ratio in which the denominator is 100 Formula pppppppp (iiii) = % wwwwwwwwww (oooo) 111111 What percent of $10 is $4? 2 Scale Drawings Def: a special ratio that gives the relationship
More informationPre-Test. Name Date. b. If a boxcar of the actual train is 38 feet long, how long is the model boxcar?
Pre-Test Name Date 1. A model train has a scale of 1. Answer each question and explain how you calculated 48 your answers. a. If the model engine is 14 inches long, how long is the actual train engine?
More informationConverting Within Measurement Systems. ESSENTIAL QUESTION How do you convert units within a measurement system? 6.RP.1.3d
L E S S O N 7.3 Converting Within Measurement Systems Use ratio reasoning to convert measurment units; manipulate and transform units appropriately when multiplying or dividing quantities. Also 6.RP.1.3
More informationLESSON 10 PRACTICE PROBLEMS
LESSON 10 PRACTICE PROBLEMS 1. Find the circumference or perimeter given each described situation. Include a drawing of the shape with the included information. Show all work. As in the examples, if units
More information5Scale Representations
231 Chapter 5Scale Representations Blueprints are an example of scale representation. Carpenters and contractors need to know how to read scale statements and scale diagrams to accurately construct buildings.
More information7.7 scale drawings and models 2016 ink.notebook. February 09, Page 53 Page Scale Drawings and Models. Standards. Page 55.
7.7 scale drawings and models 6 ink.notebook Page Page 7.7 Scale Drawings and Models Page Page 6 Lesson Objectives Standards Lesson Notes 7.7 Scale Drawings and Models Press the tabs to view details. 7.7
More information7.3B STUDENT ACTIVITY #1
E MAT I CS 7.3B STUDENT ACTIVITY #1 PROBLEM: Right triangles MNP and DEF are similar. Find the length in inches of side EF. D M 6 in. P 9 in. N 24 in. F x E Since the triangles are similar, their corresponding
More informationStudents apply the Pythagorean Theorem to real world and mathematical problems in two dimensions.
Student Outcomes Students apply the Pythagorean Theorem to real world and mathematical problems in two dimensions. Lesson Notes It is recommended that students have access to a calculator as they work
More informationML # 1: Similar Figures and Scale Drawings (Unit 7 Math 7 PLUS) SCALE FACTOR: SIMILAR FIGURES:
ML # 1: Similar Figures and Scale Drawings (Unit 7 Math 7 PLUS) SCALE FACTOR: SIMILAR FIGURES: Corresponding Sides and Angles Corresponding Sides and Angles: Sides or angles that lie in the same location
More informationPART I: NO CALCULATOR (115 points)
Prealgebra Practice Midterm Math 40 OER (Ch. 1-4) PART I: NO CALCULATOR (115 points) (1.) 1. Find the difference. a) 578 80 480 b) 10 165 51 (1.). Multiply the given numbers. 684 9. Divide the given numbers.
More informationScale Drawings and Scale Factor
Scale Drawings and Scale Factor Fleas are some of the animal kingdom's most amazing athletes. Though they are on average only 161 inch long, they can leap up to seven inches vertically and thirteen inches
More informationGrade 7, Unit 1 Practice Problems - Open Up Resources
Grade 7, Unit 1 Practice Problems - Open Up Resources Scale Drawings Lesson 1 Here is a gure that looks like the letter A, along with several other gures. Which gures are scaled copies of the original
More information11.5 areas of similar figures ink.notebook. April 18, Page 142 Page Area of Similar Figures. Page 143. Page 144.
11.5 areas of similar figures ink.notebook Page 14 Page 141 11.5 Area of Similar Figures Page 143 Page 144 Lesson Objectives Standards Lesson Notes 11.5 Areas of Similar Figures Press the tabs to view
More informationSixth Grade Spiraling Review Week 1 of Third Six Weeks
Week 1 of Third Six Weeks Materials: Spiraling Review Cards run on cardstock and cut for each group of students. Note: Record all work in your math journal. Day 1 Spiraling review cards see attachment
More informationName: Date: ChAPter 13 Area and Perimeter Lesson 13.1 Area of a Rectangle Find the area of each figure. Extra Practice 4B
13 Chapter Area and Perimeter Lesson 13.1 Area of a Rectangle Find the area of each figure. 1. 1 in. 1 in. X There are Each row has rows of one-inch squares. one-inch squares. 5 There are one-inch squares
More informationUnit Rates, and Proportions
Unit Rates, and Proportions Multiple hoice Identify the choice that best completes the statement or answers the question. 1. The scale used to create a blueprint of a new house is 0.25 inches = 1 foot.
More informationModel Railroad Calculator Tools Manual
Model Railroad Calculator Tools Manual Version: 1-2-0-0 Date: 29 August 2015 Mail: info@vansoft.co.za WEB: http://www.vansoft.co.za Table of Contents 1 Introduction...1 1.1 Main Screen Menu Options...1
More informationLesson 17: The Unit Rate as the Scale Factor
Student Outcomes Students recognize that the enlarged or reduced distances in a scale drawing are proportional to the corresponding distance in the original picture. Students recognize the scale factor
More informationMeasurement / Scale Long-Term Memory Review Grade 6, Standard 3.0 Review 1
Review 1 1. Convert: 240 mg to g 2. Name a metric unit that measures capacity. 3. Explain how to convert feet to inches. 4. Complete this table:.004 4 1 10,000 5. Joe and Lola are hanging picture frames.
More informationName: Class: Assessment pack Semester 2 Grade 7
Name: Class: Assessment pack Semester 2 Grade 7 Math Materials covered for Grade 7 Semester 2 exam Module 6 (Expressions and Equations) 6.1 algebraic expressions 6.2 one step equation with rational coefficient
More information6.1.3 Where do the solutions begin and end?
6.1.3 Where do the solutions begin and end? One Variable Inequalities Word
More informationUNIT 6 SIMILARITY OF FIGURES
UNIT 6 SIMILARITY OF FIGURES Assignment Title Work to complete Complete Complete the vocabulary words on Vocabulary the attached handout with information from the booklet or text. 1 Review Proportional
More information11.2 Areas of Trapezoids,
11. Areas of Trapezoids, Rhombuses, and Kites Goal p Find areas of other types of quadrilaterals. Your Notes VOCABULARY Height of a trapezoid THEOREM 11.4: AREA OF A TRAPEZOID b 1 The area of a trapezoid
More informationScale Drawings and Scale Factor
Scale Drawings and Scale Factor Fleas are some of the animal kingdom s most amazing athletes. Though they are on average only 16 1 inch long, they can leap up to seven inches vertically and thirteen inches
More informationFair Game Review. Chapter 7. Name Date
Name Date Chapter 7 Fair Game Review Use a protractor to find the measure of the angle. Then classify the angle as acute, obtuse, right, or straight. 1. 2. 3. 4. 5. 6. 141 Name Date Chapter 7 Fair Game
More informationMs. Campos - Math 7 Unit 5 Ratios and Rates
Ms. Campos - Math 7 Unit 5 Ratios and Rates 2017-2018 Date Lesson Topic Homework W 6 11/22 1 Intro to Ratios and Unit Rates Lesson 1 Page 4 T 11/23 Happy Thanksgiving! F 11/24 No School! M 1 11/27 2 Unit
More informationLesson 1 Area of Parallelograms
NAME DATE PERIOD Lesson 1 Area of Parallelograms Words Formula The area A of a parallelogram is the product of any b and its h. Model Step 1: Write the Step 2: Replace letters with information from picture
More information13-3The The Unit Unit Circle
13-3The The Unit Unit Circle Warm Up Lesson Presentation Lesson Quiz 2 Warm Up Find the measure of the reference angle for each given angle. 1. 120 60 2. 225 45 3. 150 30 4. 315 45 Find the exact value
More informationFollow the Map. Practice the 7 and 0 flash cards for 5 minutes. Do Speed Drill 13 on page 67. Record your score in the graph on page 60.
13 Count by fourths to 3. Practice the 7 and 0 flash cards for 5 minutes. Do Speed Drill 13 on page 67. Record your score in the graph on page 60. Read to your teacher. 6.5 9 402,003 + = = 1 < 1 480,506
More informationHow do the shapes grow or shrink? What parts can we compare? How can we write the comparison? CPM Materials modified by Mr. Deyo
Common Core Standard: 8.G.4 How do the shapes grow or shrink? What parts can we compare? How can we write the comparison? CPM Materials modified by Mr. Deyo Title: IM8 Ch. 6.2.5 What Do Similar Shapes
More information8.3 Scale Diagrams. Learning Goals: 1. Calculate scale factor 2. Use scale factors to solve problems. 3. Use scale factors to draw scale diagrams.
8.3 Scale Diagrams Learning Goals: 1. Calculate scale factor 2. Use scale factors to solve problems. 3. Use scale factors to draw scale diagrams. Oct 15 7:58 PM Terminology: Scale diagram: A drawing in
More informationConverting Within Measurement Systems. ESSENTIAL QUESTION How do you convert units within a measurement system? 6.RP.1.3d
? L E S S O N 7.3 Converting Within Measurement Systems ESSENTIAL QUESTION How do you convert units within a measurement system? Use ratio reasoning to convert measurement units; manipulate and transform
More informationLesson 16: Relating Scale Drawings to Ratios and Rates
Classwork Opening Exercise: Can You Guess the Image? 1. 2. Example 1: Scale Drawings For the following problems, (a) is the actual picture and (b) is the drawing. Is the drawing an enlargement or a reduction
More informationCovering and Surrounding Practice Answers
Investigation Additional Practice. a. units, Area 8 square units b. 8 units, Area 33 square units c. 3 units, Area 33 square units d. units, 7 Area 7 square units 8. a. Students should draw and label a
More informationMinute Simplify: 12( ) = 3. Circle all of the following equal to : % Cross out the three-dimensional shape.
Minute 1 1. Simplify: 1( + 7 + 1) =. 7 = 10 10. Circle all of the following equal to : 0. 0% 5 100. 10 = 5 5. Cross out the three-dimensional shape. 6. Each side of the regular pentagon is 5 centimeters.
More informationNumber Line: Comparing and Ordering Integers (page 6)
LESSON Name 1 Number Line: Comparing and Ordering Integers (page 6) A number line shows numbers in order from least to greatest. The number line has zero at the center. Numbers to the right of zero are
More informationApril 09, areas of parallelograms and triangles 2016 ink.notebook. Page 126. Page 128. Page Area of Parallelograms and Triangles
11.1 areas of parallelograms and triangles 2016 ink.noteook Page 126 Page 128 Page 127 11.1 Area of Parallelograms and Triangles Lesson Ojectives Standards Lesson Notes Page 129 11.1 Areas of Parallelograms
More informationMathematics Success Level F
T598 [OBJECTIVE] The student will find the perimeter and area of rectangles and triangles. [MATERIALS] Student pages S204 S212 Transparencies T612, T614, T616, T618, T620, T622 Ruler Scissors Gridded index
More informationModels and Patterns in Art, Architecture and Nature: Scale and Proportion
Models and Patterns in Art, Architecture and Nature: Scale and Proportion EPISD Math Models Team Say Thanks to the Authors Click http://www.ck12.org/saythanks (No sign in required) To access a customizable
More informationLesson 1 6. Algebra: Variables and Expression. Students will be able to evaluate algebraic expressions.
Lesson 1 6 Algebra: Variables and Expression Students will be able to evaluate algebraic expressions. P1 Represent and analyze patterns, rules and functions with words, tables, graphs and simple variable
More informationName Date Class. When solving multi-step equations, first combine like terms on each side if possible. Then use inverse operations.
x-x 1-x 1-4 Solving Two-Step and Multi-Step Equations When solving multi-step equations, first combine like terms on each side if possible. Then use inverse operations. 4x 3 15 Operations x is multiplied
More informationChapter 2. Statistics and Measurement
www.ck12.org Chapter 2. Statistics and Measurement 2.1 Measuring Length Introduction The Tomato Plants Tania and her brother Alex have decided to plant a vegetable garden. They are interested in eating
More informationArea and Perimeter. Practice 1 Area of a Rectangle. Find the area of each figure. Example. one-inch squares.
Name: Date: Chapter Practice 1 Area of a Rectangle Find the area of each figure. Example There are 3 rows of one-inch squares. Each row has 4 one-inch squares. 3 3 4 5 12 There are 12 one-inch squares
More informationName: Period: !"#$. "%&'&()*
Name: Period: Today you will extend your study of ratios by looking at enlargements and reductions of geometric figures. Think of a copy machine and what it does to a picture when the enlargement button
More informationScale Drawings. Prerequisite: Find Equivalent Ratios. Vocabulary. Lesson 22
Lesson 22 Scale Drawings Name: Prerequisite: Find Equivalent Ratios Study the example problem showing how to find equivalent ratios. Then solve problems 1 8. Example An art teacher needs to buy 5 boxes
More informationVariables and Algebraic Expressions
Practice A Find the value of n 3 for each value of n. 1. n 4 2. n 7 3. n 0 4. n 32 Find the value of x 9 for each value of x. 5. x 12 6. x 57 7. x 19 8. x 100 Find the value of each expression using the
More information1 Write the proportion of each shape that is coloured, as a fraction in its simplest form.
1 Write the proportion of each shape that is coloured, as a fraction in its simplest form. a b c d e f 2 For each shape in question 1, write the proportion that is coloured as a ratio, coloured : all tiles
More informationSkills Practice Skills Practice for Lesson 4.1
Skills Practice Skills Practice for Lesson.1 Name Date Squares and More Using Patterns to Generate Algebraic Functions Vocabulary Match each word with its corresponding definition. 1. linear function a.
More informationSimilarity and Ratios
" Similarity and Ratios You can enhance a report or story by adding photographs, drawings, or diagrams. Once you place a graphic in an electronic document, you can enlarge, reduce, or move it. In most
More informationPhoto Scale The photo scale and representative fraction may be calculated as follows: PS = f / H Variables: PS - Photo Scale, f - camera focal
Scale Scale is the ratio of a distance on an aerial photograph to that same distance on the ground in the real world. It can be expressed in unit equivalents like 1 inch = 1,000 feet (or 12,000 inches)
More informationSolving Inequalities with Variables on Both Sides
Warm Up Lesson Presentation Lesson Quiz 1 Section 3-5 1 2 pts Bell Quiz 3-5 Solve each equation. 1. 2x = 7x + 15 3 pts 2. Solve and graph 5(2 b) > 5 2. 5 pts possible Section 3-5 2 Questions on 3-4 Section
More informationSolving Inequalities with Variables on Both Sides 2-5. Warm Up. Lesson Presentation Lesson Quiz
Warm Up Lesson Presentation Lesson Quiz Holt Algebra McDougal 1 Algebra 1 Warm Up Solve each equation. 1. 2x = 7x + 15 x = 3 2. 3y 21 = 4 2y y = 5 3. 2(3z + 1) = 2(z + 3) z = 1 4. 3(p 1) = 3p + 2 no solution
More informationDivision by 6. Example = 24 6 = Example 2 4 = 24 4 = 4 24 ? 24
LESSON 8 Division by 6 Notice that all the multiples of six are even numbers. Notice also that when you add the digits of the multiples, they add up to three or a multiple of three. In 6 7 = 42, 42 is
More information