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November 20, 2013

Today:

Make Up Tests?
Test Score Adjustment
Warm-Up
Reducing/Factoring
Fractions/Decimals & Percent Unit
Warm Up
Warm-Up
1. Solve for x: rx + 9 = h
5

2.

x = 5h -9
r
21x3y2
3. Simplify:
3xy

4. Simplify: 55p2 - 11p4 +44p5
5. Find the GCF of: 16a2b2, 40a2b3, and 56a3b4
6. Solve: 2y + 2 < 11+ 3 < 8 + y

y=?
Class Notes: Converting Fractions

Decimals

There are 3 ways to change fractions to decimals:
1. If the denominator is 10, 100, 100, etc., you can
change to a decimal right away.
Example: 4/10 = .4, 4/100 = .04, 4/1000 = .004
2. If the denominator is a factor (divides evenly) of
10 or 100, multiply the top and bottom by the
number needed to reach 10 or 100.
Example 1: 1/5; 5x2 =10, multiply both by 2 to get
2/10, which is .2
Example 2: 16/25; 25 x 4=100, 16 x 4 = 64, so the
fraction is 64/100 which is .64
Class Notes: Converting Fractions

Decimals

3. If the denominator is not a factor of 10 or 100, your
last option is to divide the numerator by the
denominator. The denominator goes into the
numerator.
Example: 5/8; In this case, the decimal is found by 5
÷ 8.
Class Notes: Converting Decimals

Fractions

Converting Decimals to Fractions or Mixed Fractions
The number of digits in the decimal will tell you
what the denominator is before you simplify.
Example 1: .65 is sixty five-hundredths, which is 65/100
From here, you can use the GCF to divide top and
bottom by 5 to get the simplified fraction of 13/20
Example 2: .065 is sixty five-thousandths, 65/1000
Again, you can use the GCF to divide top and bottom
by 5 to get the simplified fraction of 13/200
Example 3: 2.55 = ?? (non-simplified fraction) 255/100
Dividing, you get 2 55/100, simplify to get 2 11/20
Class Work
5-9; Writing Decimals as Fractions
All
5-10; Writing Fractions as Decimals
All

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November 20, 2013

  • 1. November 20, 2013 Today: Make Up Tests? Test Score Adjustment Warm-Up Reducing/Factoring
  • 4. Warm-Up 1. Solve for x: rx + 9 = h 5 2. x = 5h -9 r 21x3y2 3. Simplify: 3xy 4. Simplify: 55p2 - 11p4 +44p5 5. Find the GCF of: 16a2b2, 40a2b3, and 56a3b4 6. Solve: 2y + 2 < 11+ 3 < 8 + y y=?
  • 5.
  • 6. Class Notes: Converting Fractions Decimals There are 3 ways to change fractions to decimals: 1. If the denominator is 10, 100, 100, etc., you can change to a decimal right away. Example: 4/10 = .4, 4/100 = .04, 4/1000 = .004 2. If the denominator is a factor (divides evenly) of 10 or 100, multiply the top and bottom by the number needed to reach 10 or 100. Example 1: 1/5; 5x2 =10, multiply both by 2 to get 2/10, which is .2 Example 2: 16/25; 25 x 4=100, 16 x 4 = 64, so the fraction is 64/100 which is .64
  • 7. Class Notes: Converting Fractions Decimals 3. If the denominator is not a factor of 10 or 100, your last option is to divide the numerator by the denominator. The denominator goes into the numerator. Example: 5/8; In this case, the decimal is found by 5 ÷ 8.
  • 8. Class Notes: Converting Decimals Fractions Converting Decimals to Fractions or Mixed Fractions The number of digits in the decimal will tell you what the denominator is before you simplify. Example 1: .65 is sixty five-hundredths, which is 65/100 From here, you can use the GCF to divide top and bottom by 5 to get the simplified fraction of 13/20 Example 2: .065 is sixty five-thousandths, 65/1000 Again, you can use the GCF to divide top and bottom by 5 to get the simplified fraction of 13/200 Example 3: 2.55 = ?? (non-simplified fraction) 255/100 Dividing, you get 2 55/100, simplify to get 2 11/20
  • 9. Class Work 5-9; Writing Decimals as Fractions All 5-10; Writing Fractions as Decimals All