1 What if you wanted to enlarge the dragon mascot from Lesson 4.2.1 to make it big enough to fit on the side of a warehouse? What if you wanted to make.

Slides:



Advertisements
Similar presentations
Graph dilations on a coordinate plane.
Advertisements

Unit 4 Newspapers Betty met Zhou Lan in the students’ dining room. Betty wanted to have a ____ ____Zhou Lan’s _____ of China Daily. She wanted to know.
Architects create scaled plans for building houses. Artists use sketches to plan murals for the sides of buildings. Companies create smaller sizes of their.
Graphic artists often need to make a shape larger to use for a sign
2.2.6.
Lesson Concept: Representing Data
All scale drawings must have a scale written on them. Scales are usually expressed as ratios. Normally for maps and buildings the ratio: Drawing length:
Do Now Today’s Title: Making Assertions In your notebook, get ready for a practice quiz: ◦ Title: Practice Quiz for Citations ◦ Number it #1-5.
Is a sequence different from a function?
Bell Work Copy the Diamond Problems below onto your paper.  Then use the pattern you discovered to complete each one. 
Lesson Concept: Products, Factors, and Factor Pairs Vocabulary: Factors – numbers that create new numbers when they are multiplied. ( 3 and 4 are.
Lesson Concept: Multiple Representations Vocabulary: expression - an expression is a combination of individual terms (numbers) separated by operation.
Have you ever wondered how different mirrors work? Most mirrors show you a reflection that looks just like you. But other mirrors, like the mirrors commonly.
Lesson Concept: Dot Plots and Bar Graphs Vocabulary: (page 18 Toolkit) Dot Plot - A way of displaying data that has an order and can be placed on.
Lesson Concept: Exploring Area 1 As you work today to explore the concept of area and how to measure it, keep the following questions in mind. They.
Lesson Concept: Square Units and Area of Rectangles
Lesson Concept: Making Sense of a Logic Problem
Lesson Plan for SS 1.1 (50 minutes): Target: I can compare measurements in similar figures. 8 minutesWarm-up: 10 minutesClasswork: Intro to new unit 1.1.
Lesson Concept: Relationship of Area and PerimeterArea 1 You now have learned a lot about area (the number of square units that are needed to cover.
Task Unit 3 The world of colours and light. ? Task ? Reporting on a visit to an art exhibition.
Lesson Concept: Describing and ExtendingPatterns Vocabulary: generalize- to make a statement or conclusion.
Lesson – Teacher Notes Standard: 7.G.A.1 Solve problems involving scale drawings of geometric figures, including computing actual lengths and areas.
Lesson Concept: Using the Multiplicative Identity
Lesson 4.1 Read through and highlight all vocabulary.
Bell Work Please write the fraction, decimal AND percent. 1)Convert 4/5 to a decimal and a percent. 1)Convert.675 to a fraction and a Percent. 1)Convert.
1 In mathematics, there is often more than one way to express a value or an idea. For example, the statement, “Three out of ten students who are going.
Vocabulary: algebraic expression - A combination of numbers, variables, and operation symbols. equivalent expressions -Two expressions are equivalent if.
Have you ever noticed how many different kinds of cell phones there are? Sometimes you might have a cell phone that is similar to one of your friends’
1 As you learned from enlarging the CPM Middle School mascot in Lesson 4.2.1, an image is enlarged correctly and keeps its shape when all measurements.
1 In Section 3.1 you learned about multiple representations of portions. Now you will return to the idea of portions as you develop strategies for finding.
Lesson Concept: Portions as Percents 1 Vocabulary:  Portion -A part of something; a part of a whole.  Sampling - A subset (group) of a given population.
Today you will look at algebraic expressions and see how they can be interpreted using an Expression Mat. Daily Goals Class Work 2-22 to 2-28 Homework.
This problem is a checkpoint quiz for addition and subtraction of fractions. Label it as Checkpoint 3. Compute each sum or difference. Simplify.
Lesson Concept: Using Rectangles to Multiply 1 Product – The result of multiplying. (For example, the product of 4 and 5 is 20). Today you will explore.
In the last section, you figured out how to determine what values of x make one expression greater than another. In this lesson you will study what can.
1 Whenever you are trying to describe how quickly or slowly something occurs, you are describing a rate. To describe a rate, you need to provide two pieces.
Chapter /17/16. PROS AND CONS MATERIALS CHECK Two class textbooks Four pencils rubber banded Scissors Glue stick Ten markers rubber banded Three.
1 Variables are useful tools for representing unknown numbers. In some situations, a variable represents a specific number, such as the hop of a frog.
1 In this chapter, you have developed several different strategies for finding the areas of shapes. You have found the sums of the areas of multiple smaller.
2-46. WARM-UP STRETCH Today you will investigate a transformation called a dilation that enlarges or reduces a figure while maintaining its shape. After.
1 Vocabulary: Expression - An expression is a combination of individual terms separated by plus or minus signs. In this lesson you will continue to study.
Box plot - A graphic way of showing a summary of data using the median, quartiles, minimum and maximum. Quartile - Along with the median, the quartiles.
 In Lesson 3.1.4, you worked with your team to find ways of comparing one representation of a portion to another.  Today you will continue to find new.
How can we see the perimeter? How can we organize groups of things?
Lesson Concept: Dot Plots and Bar Graphs
How many parts should there be? What is the portion of the whole?
Are there like terms I can combine? How can I rearrange it?
A right triangle is a triangle with a right angle
PROS AND CONS.
Lesson Concept: Square Units and Area of Rectangles
Lesson Concept: Products, Factors, and Factor Pairs
Scale Drawings NOTE TO TEACHERS: This slide includes the title for the notes, and the instructions regarding note-taking style. On subsequent pages,
How else can I represent the same portion?
What does this represent?
How can we represent this problem with a diagram?
Honor’s Math Chapter 5.2 1/15/16.
How can we tell which portions are the same amount?
Parallelogram - quadrilateral with two pairs of parallel sides
Lesson Concept: Exploring Area
Lesson Concept: Representing Comparisons
Lesson Concept: Relationship of Area and Perimeter
Lesson Concept: Using Rectangles to Multiply
How can we explain our thinking? How can we describe any figure?
Framing Rectangles On grid paper use this framing method to make concentric rectangles. Start with a rectangle that is 3 units by 6 units in the center.
In mathematics, there is often more than one way to express a value or an idea.  For example, the statement, “Three out of ten students who are going on.
How can I express this situation efficiently?
BELLWORK.
There are a total of 6/3 or 2 whole rectangles
Bell Work x x x x
Splash Screen.
Presentation transcript:

1 What if you wanted to enlarge the dragon mascot from Lesson to make it big enough to fit on the side of a warehouse? What if you wanted to make it small enough to fit on a postcard? What numbers could you multiply each side length of the mascot by to make each of these changes? In this lesson, you will investigate the effect of multiplying a quantity by different numbers.

2 53. HOW MANY TIMES? Shane is treasurer of the performing arts club at Jefferson High. He wrote a budget for a trip to New York City. The principal returned his budget with this note: “ Good job, Shane. Your budget is approved with only one change: Please multiply all amounts by. ” When Shane reported this news to the club president, she was overjoyed. “ That ’ s fantastic! ” she said, “ I thought our budget would be cut, not multiplied. Now maybe we can visit Rockefeller Center, too. ” “ Actually, ” Shane replied, “ I ’ m afraid we are going to have to skip a few activities. ” Has the club just received good or bad news? With your team, decide whether the principal’s memo means the club can spend more or less money than Shane had planned. Be ready to explain your ideas to the class.

3 54. Samuel has just become editor for his school newspaper. He is working on reducing and enlarging photos for a page of advertising and needs your help. He knows that he must multiply each side length by the same number for the photographs to look right. However, he is having trouble figuring out what number to choose for different photo layouts. Your Task: Get a copy of the Lesson Resource Page from your teacher. Work with your team to figure out what number Samuel must multiply each side length of his original 3 × 5 photo by to enlarge or reduce it to each of the other indicated sizes.Lesson Resource Page

4 55. Copy the number line shown below on your own paper and mark the location of each of the multipliers (also sometimes called scale factors) from problem Then answer the following questions. Be prepared to explain your ideas to the class. a)Which of the multipliers enlarged the original photo the most? Which one reduced the photo the most? Which number had the least effect on the size of the photo? b)Is there a relationship between the location of each number on the number line and the effect that multiplying the lengths by that number has on the size? Explain.

5 56. The photos for the sports section of the newspaper have arrived! Each photo measures 2 by 3 inches and Samuel needs to lay out a page that requires him to enlarge and reduce them in several ways. Explain which number(s) from the list below Samuel should multiply each side length by to get each of the desired results. Explain your reasoning in each case. a)To make the photo much larger. b)To make the photo slightly larger. c)To make the photo much smaller. d)To make the photo slightly smaller. e)To keep the photo the same size.

6 57. The publishing deadline for the winter edition of the newspaper was approaching, and Samuel and Tammy were arguing about multipliers. Samuel thought that to enlarge the 3-by-5 photo to a 6-by-10, they should multiply by Tammy was sure that they should multiply by Justin said it would be much simpler just to multiply each side by 2. Which student’s method will work? Explain how you know. 58. Samuel needs to enlarge his 3-by-5 photo so it fits on a large poster to advertise the winter issue of the newspaper. The smaller dimension, 3 inches, needs to be enlarged to 8 inches. What should Samuel multiply each side length by to enlarge the photo?

7 Discuss each of the following questions with your team. Then write your ideas as a Learning Log entry. Title this entry “ Fraction Multiplication Number Sense ” and label it with today ’ s date. What kinds of numbers would I multiply by to get answers that are slightly greater than my starting number? A lot greater? What kinds of numbers would I multiply by to get answers that are slightly less than my starting number? A lot less? 60. LEARNING LOG

8 Tonight’s homework is… Review & Preview, problems # Show all work and justify your answers for full credit.