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Today: 
Warm-Up: ( 
ퟑퟐퟎퟎ 
ퟐퟎퟎ 
Questions) 
Khan Academy Practice 
Fractions, Decimals, & Factoring 
Class Work
Warm-Up 
On three tests, you have scores of 
94, 70, and 76. What score do you 
need on your last test in order to 
average 83%? 
Solve, 
ퟐퟒퟎ + 풙 
ퟒ 
> 83 
Write as a simplified fraction & decimal: 
3. 3 ÷ 5 4. 25 ÷ 4 5. 6 ÷ 15 
ퟑ 
ퟓ 
ퟏ 
ퟒ 
.6 6 
6.25 
ퟑ 
ퟓ 
.6
Warm-Up 
Adding & Subtracting Mixed Fractions: (3)
x = 31 
x = 32 
x = 36
Vocabulary: 
Fractions: From the Latin fractiō: a breaking into pieces, also 
from the Latin fractus: broken 
English Words from the Latin Root Fractus: 
fracture, infraction, fragile, frail 
Fractions are a SINGLE NUMBER and can be placed on the 
number line. All positive proper fractions are a number 
between 0 and 1. 
A fraction is defined as a “part – whole” relationship of a 
number. 
ퟏ 
ퟐ 
means “one of two” or “one out of every two.” 
This part/whole relationship could actually represent one of 
two, or it could represent 50/100, 1000/2000 etc.
Vocabulary: 
A fraction is defined as a “part – whole” relationship of a 
number. 
ퟏ 
ퟐ 
means “one of two” or “one out of every two.” 
This part/whole relationship could actually represent one of 
two, or it could represent 50/100, 1000/2000 etc. 
The part/whole relationship is known as a ratio, and is 
calculated through division. 
“One out of every two” as a fraction is 
ퟏ 
ퟐ 
As a decimal, this 
relationship is 1 ÷ 2, 2 1 which equals 0.5
Reduce the fraction, if possible, by using prime factorization 
to find the GCF of: 
1. 
ퟏퟒퟒ 
ퟏퟓퟎ 
2. 
ퟏퟒퟎ 
ퟐퟒퟓ 
GCF = 7 x 5 = 35 
140/35 = 4 
245/35 = 7 
= 24•32 
= 2•3• 52 
GCF = 2 x 3 = 6 
144/6 = 24 
150/6 = 25 
Simplify Using GCF: 48x3 y4z 
56xy5z3 
= 24•3•xxx•yyyy•z 
= 23•7•x•yyyyy•zzz 
6x2 
7yz2
Please note: If an expression has a single term, 
48x3 y4z 
56xy5z3 
simplifying is accomplished by reducing ;(GCF) 
If an expression has more than one term, 3c - 24 
simplifying is accomplished by factoring c - 8 
(GCF again) Simplify by factoring: 
6x3y -12x2 + 15x -27xy 
And Lastly, simplify by reducing 
2a + 6 
4a - 12
Factor Practice: 
1. Simplify: 21x3y2 
3xy 
2. Simplify: 55p2 - 11p4 +44p5 
3. Find the GCF of: 16a2b2, 40a2b3, and 56a3b4
Warm-Up 
Fill in the missing numbers: 
1. 0.6 = 
5 
2. 0.14 = 
? 
50 
? 
Write as a simplified improper fraction: 
7. 4.008 = 
? 4. 0.012 = 
250 
3. 0.016 = 
125 
? 
5. 1.2 = 6. 3.02 = 8. 5.015 = 
9. Write four-fifths as a decimal: 
Answer in both decimal and fraction form: 
10. 0.7 + 0.6 11. 8.21 - 0.31 12. 0.42 - 0.002
x = 5h -9 
r 
1. Solve for x: rx + 9 = h 
5 
5. Solve: 2y + 2 < 11+ 3 < 8 + y
Warm-Up: Wednesday 
Write as a decimal: 
16. One-tenth of a dollar 
17. One-tenth of ninety cents 
18. One-tenth of two dollars and seventy cents.

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December 9, 2014

  • 1. Today: Warm-Up: ( ퟑퟐퟎퟎ ퟐퟎퟎ Questions) Khan Academy Practice Fractions, Decimals, & Factoring Class Work
  • 2.
  • 3.
  • 4.
  • 5. Warm-Up On three tests, you have scores of 94, 70, and 76. What score do you need on your last test in order to average 83%? Solve, ퟐퟒퟎ + 풙 ퟒ > 83 Write as a simplified fraction & decimal: 3. 3 ÷ 5 4. 25 ÷ 4 5. 6 ÷ 15 ퟑ ퟓ ퟏ ퟒ .6 6 6.25 ퟑ ퟓ .6
  • 6. Warm-Up Adding & Subtracting Mixed Fractions: (3)
  • 7.
  • 8. x = 31 x = 32 x = 36
  • 9.
  • 10. Vocabulary: Fractions: From the Latin fractiō: a breaking into pieces, also from the Latin fractus: broken English Words from the Latin Root Fractus: fracture, infraction, fragile, frail Fractions are a SINGLE NUMBER and can be placed on the number line. All positive proper fractions are a number between 0 and 1. A fraction is defined as a “part – whole” relationship of a number. ퟏ ퟐ means “one of two” or “one out of every two.” This part/whole relationship could actually represent one of two, or it could represent 50/100, 1000/2000 etc.
  • 11. Vocabulary: A fraction is defined as a “part – whole” relationship of a number. ퟏ ퟐ means “one of two” or “one out of every two.” This part/whole relationship could actually represent one of two, or it could represent 50/100, 1000/2000 etc. The part/whole relationship is known as a ratio, and is calculated through division. “One out of every two” as a fraction is ퟏ ퟐ As a decimal, this relationship is 1 ÷ 2, 2 1 which equals 0.5
  • 12. Reduce the fraction, if possible, by using prime factorization to find the GCF of: 1. ퟏퟒퟒ ퟏퟓퟎ 2. ퟏퟒퟎ ퟐퟒퟓ GCF = 7 x 5 = 35 140/35 = 4 245/35 = 7 = 24•32 = 2•3• 52 GCF = 2 x 3 = 6 144/6 = 24 150/6 = 25 Simplify Using GCF: 48x3 y4z 56xy5z3 = 24•3•xxx•yyyy•z = 23•7•x•yyyyy•zzz 6x2 7yz2
  • 13. Please note: If an expression has a single term, 48x3 y4z 56xy5z3 simplifying is accomplished by reducing ;(GCF) If an expression has more than one term, 3c - 24 simplifying is accomplished by factoring c - 8 (GCF again) Simplify by factoring: 6x3y -12x2 + 15x -27xy And Lastly, simplify by reducing 2a + 6 4a - 12
  • 14. Factor Practice: 1. Simplify: 21x3y2 3xy 2. Simplify: 55p2 - 11p4 +44p5 3. Find the GCF of: 16a2b2, 40a2b3, and 56a3b4
  • 15.
  • 16.
  • 17. Warm-Up Fill in the missing numbers: 1. 0.6 = 5 2. 0.14 = ? 50 ? Write as a simplified improper fraction: 7. 4.008 = ? 4. 0.012 = 250 3. 0.016 = 125 ? 5. 1.2 = 6. 3.02 = 8. 5.015 = 9. Write four-fifths as a decimal: Answer in both decimal and fraction form: 10. 0.7 + 0.6 11. 8.21 - 0.31 12. 0.42 - 0.002
  • 18. x = 5h -9 r 1. Solve for x: rx + 9 = h 5 5. Solve: 2y + 2 < 11+ 3 < 8 + y
  • 19. Warm-Up: Wednesday Write as a decimal: 16. One-tenth of a dollar 17. One-tenth of ninety cents 18. One-tenth of two dollars and seventy cents.