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Today: December 10, 2014 
Warm-Up 
Using the GCF to Reduce or Factor 
 Percent: Definition, Purpose & Use 
Mental Math With Percent 
Class Work: Focus on Fractions
Fraction, Decimal, 
& Percent Unit
Warm-Up: 
1. Before working this problem, look at/analyze it, then 
describe your plan to solve based on what you see in this 
particular problem. Be specific, use complete sentences. Do 
not solve yet. 
1. -3n2 + 7n 
n 
Because there is more than one term, I’m going to simplify 
by factoring. I will cancel factors from the numerator & 
denominator if I can 
______________________________________________ 
_____ 
______________________________________________ 
_____ 
_________________.
Warm-Up: 
2. Same directions for this problem: 
2. 
퐱+ ퟑ 
ퟐ 
+ 
퐱+ퟐ 
ퟓ 
= 
ퟏ ퟑ 
ퟑ = 3 
ퟏퟎ 
ퟐퟏ 
________________________________________ 
____________________________________________ 
________________________________________ 
This is not a proportion, so I’ll have to multiply 
each term by the LCD to eliminate the 
denominators. 
Then I’ll combine like terms and solve as usual. 
3. Which fraction must have more than two decimal places? 
Why?? 
Because six does not go evenly into 100. 
A.) ¼ B.) 2/5 C.) 12/50 D.) 5/6 E.) None
Warm-Up: 
Simplify: 
5. 10m – 15n 
5 
6. 20a6b5 
35a2b3 
7. 15x2 + 21x6 
9__ 
2(x – 1) 
7. 45 
10x – 10 
2 
3 
= ?_ 
18
Khan 
Review:
Decimal: Latin decimalis, meaning tenths. Root is Latin 
decim, ten. 
 English: Decade, December? October? 
 A decimal is a fraction with a denominator that 
is also a place value. 
Decimals and fractions cannot be mixed in the same 
number 
ퟑ.ퟓ 
ퟒ
Percent: Definition 
 Percent: From the Latin per centum. Per: for each as in 
"One per student.” Centum: hundred Century, Cent, 
Centimeter, Centipede 
100% = 100 = 1 
100 
50% = 50 = 
ퟏ 
ퟐ 
= .5 
100 
5% = 05 = 1 = .05 
100 20 
**Fractions, Decimals, & Percents are three different ways of 
expressing the same amount. All three show a single number 
based on the relationship (ratio) between two other 
numbers.
Fractions Decimals Percent 
Since the % sign cannot be +, -, x, ÷; numbers expressed as 
percents must be changed to a decimal or fraction before 
any calculations can be made. 
 A. How to change a decimal to a percent:? 
Move the decimal 2 places to the right and add the % sign. 
 B. How to change a percent to a decimal:? 
Move the decimal 2 places to the left and drop the % sign. 
 C. How to change a fraction to percent, or percent to 
fraction? 
To change a fraction to percent, or percent to fraction, the 
number must be changed to a decimal first.
Fractional Conversions: 
Fraction Decimal Percent 
0.5 50 
0.33 33.3 
0.25 25 
0.20 20 
0.16 16.7 
0.1428571 14 
0.125 12.5 
0.11 11 
0.09 9
Mental Math: 
Percent of a Number 
ퟏ 
ퟏퟎ 
A. 10% of $1.00 is .1, or (10 cents). To find 10%, simply move the 
decimal one place to the left. 
To find 20% of a number, you could multiply a number by 
The easier way, though, is to multiply a number by the decimal 
form of 20%, which is.... 
To find 20% of any number, multiply by 2 and move the 
decimal one place to the left. 
ퟏ 
ퟓ 
B. 20% is what fraction? 
ퟏ 
ퟓ 
.2 
20% of 40 is….. 8
Mental Math: 
Percent of a Number 
Find 15% using mental math 
Find 20% using mental math 
1) 20 
3) 
42.1 
1) 10 
1) 10 3) 60 4) 120 
3) 60 
4) 380 
Find 5% using mental math 1) 4) 160 
10 
3) 60 
4) 125 
2) 25 
2) 20 
2) 20 
2) 3.5
Class Work:

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December 10.1, 2014

  • 1. Today: December 10, 2014 Warm-Up Using the GCF to Reduce or Factor  Percent: Definition, Purpose & Use Mental Math With Percent Class Work: Focus on Fractions
  • 2. Fraction, Decimal, & Percent Unit
  • 3. Warm-Up: 1. Before working this problem, look at/analyze it, then describe your plan to solve based on what you see in this particular problem. Be specific, use complete sentences. Do not solve yet. 1. -3n2 + 7n n Because there is more than one term, I’m going to simplify by factoring. I will cancel factors from the numerator & denominator if I can ______________________________________________ _____ ______________________________________________ _____ _________________.
  • 4. Warm-Up: 2. Same directions for this problem: 2. 퐱+ ퟑ ퟐ + 퐱+ퟐ ퟓ = ퟏ ퟑ ퟑ = 3 ퟏퟎ ퟐퟏ ________________________________________ ____________________________________________ ________________________________________ This is not a proportion, so I’ll have to multiply each term by the LCD to eliminate the denominators. Then I’ll combine like terms and solve as usual. 3. Which fraction must have more than two decimal places? Why?? Because six does not go evenly into 100. A.) ¼ B.) 2/5 C.) 12/50 D.) 5/6 E.) None
  • 5. Warm-Up: Simplify: 5. 10m – 15n 5 6. 20a6b5 35a2b3 7. 15x2 + 21x6 9__ 2(x – 1) 7. 45 10x – 10 2 3 = ?_ 18
  • 7. Decimal: Latin decimalis, meaning tenths. Root is Latin decim, ten.  English: Decade, December? October?  A decimal is a fraction with a denominator that is also a place value. Decimals and fractions cannot be mixed in the same number ퟑ.ퟓ ퟒ
  • 8. Percent: Definition  Percent: From the Latin per centum. Per: for each as in "One per student.” Centum: hundred Century, Cent, Centimeter, Centipede 100% = 100 = 1 100 50% = 50 = ퟏ ퟐ = .5 100 5% = 05 = 1 = .05 100 20 **Fractions, Decimals, & Percents are three different ways of expressing the same amount. All three show a single number based on the relationship (ratio) between two other numbers.
  • 9. Fractions Decimals Percent Since the % sign cannot be +, -, x, ÷; numbers expressed as percents must be changed to a decimal or fraction before any calculations can be made.  A. How to change a decimal to a percent:? Move the decimal 2 places to the right and add the % sign.  B. How to change a percent to a decimal:? Move the decimal 2 places to the left and drop the % sign.  C. How to change a fraction to percent, or percent to fraction? To change a fraction to percent, or percent to fraction, the number must be changed to a decimal first.
  • 10. Fractional Conversions: Fraction Decimal Percent 0.5 50 0.33 33.3 0.25 25 0.20 20 0.16 16.7 0.1428571 14 0.125 12.5 0.11 11 0.09 9
  • 11. Mental Math: Percent of a Number ퟏ ퟏퟎ A. 10% of $1.00 is .1, or (10 cents). To find 10%, simply move the decimal one place to the left. To find 20% of a number, you could multiply a number by The easier way, though, is to multiply a number by the decimal form of 20%, which is.... To find 20% of any number, multiply by 2 and move the decimal one place to the left. ퟏ ퟓ B. 20% is what fraction? ퟏ ퟓ .2 20% of 40 is….. 8
  • 12. Mental Math: Percent of a Number Find 15% using mental math Find 20% using mental math 1) 20 3) 42.1 1) 10 1) 10 3) 60 4) 120 3) 60 4) 380 Find 5% using mental math 1) 4) 160 10 3) 60 4) 125 2) 25 2) 20 2) 20 2) 3.5