New week 8

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Information about New week 8

Published on February 24, 2014

Author: nglaze10


 What would you suggest Raphael say to the ad department about making a full-page, similar ad from his model?

Welcome to Pre-Algebra Monday! 1. Please have your homework on your desk and complete the warm up. 2. Discuss 4.2 – Problem and Follow up 3. Please have your journal ready for notes – Changing percents to decimals and decimals to percents 4. Today’s Assignment – Facing Math Lesson 16

Relating Fractions, Decimals, and Percents

Percents are ratios that compare a number to 100. Ratio 30 3 = 100 10 50 1 = 100 2 3 75 = 4 100 Decimal Percent 0.30 30% 0.50 50% 0.75 75%

Reading Math Think of the % symbol as meaning per 100 or /100. 75% = 75/100 = 0.75

To convert a fraction to a decimal, divide the numerator by the denominator. 1 = 1 ÷ 8 = 0.125 8 To convert a decimal to a percent, multiply by 100 and insert the percent symbol. 0.125  100  12.5%

Warm-up: Tuesday • Change the decimal to a percent 1. 7.62 2. 85.7322 3. 8.757 4. .25 5. .024

Welcome to Pre-Algebra Tuesday! 1. Please have your homework on your desk and complete the warm up. 2. Correct the Facing Math with a red pen – Lesson 16 3. Please get out your journals – 4.3 Making Copies 4. Tonight’s Assignment – Finish Follow-up 4.3

 When you use a copy machine to enlarge or reduce a document, you are dealing with similarity. On most copy machines, you indicate how much you want to enlarge or reduce something by entering a percent.

Raphael wants to make posters for his sale by enlarging his 8 ½" by 11" ad. Raphael thinks big posters will get more attention, so he wants to enlarge his ad as much as possible.  The copy machines at the copy shop have cartridges for three paper sizes: 8 ½" by 11", 11" by 14", and 11" by 17". The machines allow users to enlarge or reduce documents by specifying a percent between 50% and 200%. For example, to enlarge a document by a scale factor of 1.5, a user would enter 150%. This tells the machine to enlarge the document to 150% of its current size.  A. Can Raphael make a poster that is similar to his original ad on any of the three paper sizes-without having to trim off part of the paper? Why or why not?  B. If you were Raphael, what paper size would you use to make a larger, similar poster on the copy machine? What scale factor-expressed as a percent- would you enter into the machine? 

1. Please write your homework down in your agenda book and complete the warm up. 2. Please have your spiral notebooks out  3. 4.4 Using Map Scales Tonight’s assignment  Workbook p. 189 - 191

1. How would you use the copy machines described in the problem to reduce a drawing to 25% of its original size? Remember, the copy machines only accept values between 50% and 200%. 2. How would you use the copy machines to reduce a drawing to 12½ % of its original size? 3. How would you use the copy machines to reduce a drawing to 36% of its original size?

 We use maps to help us find our way in unfamiliar places, to plan vacations, and to learn about other parts of the world.  Maps are like scale drawings: they show a large area of land at a reduced size. To get a sense of the size of the place a map represents, you must know to what scale the map was drawn. Arches National Park in Utah

 Here is a map of the state of Utah.  You can use the scale on the map to calculate distances.

A. How can you use the scale on the map to calculate the scale factor between the map and the real state? What is the scale factor? B. How many miles of fencing would it take to surround the state of Utah? C. Use the scale to estimate the area of Utah. Explain your work. D. If you drove at a steady speed of 55 miles per hour, about how long would it take you to travel from Logan to Saint George?

 The total land and water area of the United States is about 3,717,522 square miles. What percent of this total area is the area of Utah?

Quarter 2: Week 7 A rectangle has dimensions of 1 and 6. Another rectangle was drawn from it using a scale factor of 1.5. 1. The area of the large rectangle is how many times the area of the small rectangle? 2. The perimeter of the large rectangle is how many times the perimeter of the small rectangle?

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