1. Aim # 12: How Are Fractions, Decimals, and Percents Related? A New Approach?

2. Do Now Divide accordingly:

3. Do Now Divide accordingly: = 0.421052...

4. Do Now Divide accordingly: = 0.421052... = 0.2

5. Do Now Divide accordingly: = 0.421052... = 0.2 = 0.04

6. Do Now Divide accordingly: = 0.421052... = 0.2 = 0.04= 0.35

7. Do Now Divide accordingly: = 0.421052... = 0.2 = 0.04= 0.35 = 0.0825

8. Do Now Divide accordingly: = 0.421052... = 0.2 = 0.04= 0.35 = 0.0825 = 0.3333...

9. Do Now Divide accordingly: = 0.421052... = 0.2 = 0.04= 0.35 = 0.0825 = 0.3333...= 0.6666 …

10. Minilesson: A commercial states “14 % of the dentists interviewed recommend Pest Toothpaste.” That means 14 out of every 100 recommend the toothpaste.

11. Minilesson (con’t): Percent helps us think within our decimal system. Percent comes from “per cent” meaning “per every hundred” [Like dollars per pound, mph, etc.] The word “cent” is found in our money system (a great analogy for percent.” The word “cent” is found in the words century and centimeters.

12. Minilesson (con’t): In general Percent means “what part of one-hundred”

13. Minilesson (con’t): You convert fractions to N/100 by converting the original fraction to an equivalent fraction with denominator of 100. X 5 = 15 %

14. Minilesson (con’t): You convert fractions to N/100 by converting the original fraction to an equivalent fraction with denominator of 100. X 12.5 = 12.5 %

15. HW # 12 Due Monday Answer the following word problem, and then the questions listed in our textbook. While playing the game of Monopoly, Joseph saw that he had $2,743 in his account consisting of a certain number of each of the following denominations: $500’s, $100’s, $20’s and $1’s. The number of $500-bills was two less than the number of $100-bills. The number of $20-bills was equal to the number of $100-bills. The number of single dollar bills was 5 more than 3 times the number of $100-bills. How many of each denomination did Joseph have? Textbook: Read