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Real Life Fractions

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Title: Real Life Fractions Author: SIS_LAB Last modified by: SIS_LAB Created Date: 8/20/2002 5:32:23 PM Document presentation format: On-screen Show – PowerPoint PPT presentation

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Title: Real Life Fractions


1
Real Life Fractions
  • http//www.ed.gov/pubs/EarlyMath/8.jpg

2
When do we use fractions?
  • Cooking
  • Measurement
  • Telling time
  • Money

3
What is a fraction?
  • Fractions show part of something. Such as pieces
    of a pizza, part of an hour, half a pound, a
    quarter of an dollar.
  • The top of the fraction is the numerator. It
    tells the pieces.
  • The bottom of the fraction is the denominator.
    It tells how many make up a whole.

4
What the fraction looks like.
  • Numerator 1 Part
  • Denominator 2 Whole/All parts

5
Equivalent Fractions
  • Sometimes we can write a fraction more than one
    way. If we have 4 out of 6 slices of cake left
    we can write our fraction two ways, because 4/6
    2/3.
  • 4/6 is shaded and also
  • 2/3 is shaded.

http//www.mathleague.com/help/fractions/fractions
.htmwhatisafraction
6
Equivalent Fractions
  • Look to see if the numerator and denominator have
    a like factor. If they do, we can simplify the
    fraction. Examples 3 and 9 have like factors,
    so 3/9 1/3.

7
Adding Fractions
  • When we combine units the denominators need to
    bee the same. Meaning, when we add fractions, we
    have to have like denominators.
  • 2 3 5 3 6
    9
  • 7 7 7 11 11 11

8
Common Denominators
  • If you are not given like denominators, you have
    to find the least common denominator.
  • Take your denominators, and factor them out.
  • Then, match up any common denominators. Pull one
    factor for each match. For example 2x24 and
    2x36, so pull out one 2 since there is a 2 in
    each.

9
Common Denominators
  • Next, account for the numbers not matched up. So
    for 4 and 6, we would account for the 2 and 3
    that did not match up.
  • We would multiply all the numbers together.
    Meaning the 2 and 3, with the number we took out
    earlier, which was a 2.
  • So from 2 x 2 4 and 2 x 3 6, our denominator
    would be 2x2x312.

10
Find the common denominator when given these two
fractions.
  • 1 2 ?
  • 3 9 ?
  • Remember your denominators are 3 and 9.

11
If you put 9 you are right!
  • 3 x 1 3 and 3 x 3 9
  • One 3 matches up, so take it out. The rest does
    not, so take the remaining 3 and 1 out.
  • 3 x 3 x 1 9

12
How to change into equivalent fractions.
  • Once you have found your common denominator, you
    need to find the equivalent fractions.
  • 1 3 Because we need 9 as our denominator,
  • 3 9 we multiply 3 x 3 to get 9. What ever we
    multiply the denominator by, we do the same to
    the numerator.

13
If our denominator has to be 12, try to find the
numerator.
  • 3 ?
  • 4 12

14
If you said 9 you are correct!
  • 3 9
  • 4 12
  • Because 4 x 3 12, you have to
  • multiply the top by 3 also.
  • 3 x 3 9

15
Once you have like denominators you can add.
  • Solve 3 2 ?
  • 9 9 ?

16
Exactly!
  • 3 2 5
  • 9 9 9
  • Try this one next
  • 2 1
  • 3 5
  • Remember you need to find like denominators.

17
Did you get
  • 2 1 13
  • 3 5 15
  • Why? Your denominator has to be 15, because 3
    and 5 have no like factors, so multiply 3 x 5
    15.
  • 10 3 13
  • 15 15 15

18
Congratulations!
  • You are on your way to mastering fractions.

19
Works Cited
  • Picture on Page 1
  • http//www.ed.gov/pubs/EarlyMath/8.jpg
  • Picture on Page 5
  • http//www.mathleague.com/help/fractions/fractions
    .htmwhatisafraction
  • All other pictures clip art.
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