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Fractions Explained
By Graeme Henchel
8
3
http://hench-maths.wikispaces.com
Index
• What is a fraction?
• Mixed Numbers method 1
• Mixed Numbers method 2
• Equivalent Fractions
• Special form of one Why
• Special form of one
• Finding equivalent fractions
• Simplifying Fractions
• Adding: Common denominators
• Adding: Different denominators
• Common denominators 1
• Common denominators 2
• ½+1/3 with diagram
• 1/3+1/4 with diagram
• ½ +2/5 with diagram
• 3/7+2/3 No diagram
• Adding Mixed Numbers
• Multiplying Fractions
• Multiplying Mixed Numbers 1
• Multiplying Mixed numbers 2
• Multiplying Mixed diagram
• Dividing Fractions
• Fraction Flowchart .ppt
• Fraction Flowchart .doc
(download)
• Decimal Fractions
• Fraction<->Decimal<-> %
• 100 Heart (Percentages)
What is a Fraction?
3
2
I’m the
NUMERATOR. I tell
you the number of
parts
I’m the
DENOMINATOR. I tell
you the name of part
A fraction is formed by dividing a whole into a
number of parts
Mixed numbers to improper fractions
=
3
1
2
Convert whole numbers to thirds
3
7
3
1
3
6
3
1
2 =+=
Mixed number
Improper fraction
Another Way to change Mixed
Numbers to improper fractions
5
2
3 Since 5/5=1 there are
5 fifths in each whole.
So 3 wholes will have
3x5=15 fifths.
Plus the 2 fifths
already there makes a
total of
15+2=17 fifths
5
17
=In short
5x3+2=17
Equivalent fractions
2
1
4
2
=
6
3
=
12
6
=
An equivalent fraction is one that
has the same value and position
on the number line but has a
different denominator
Equivalent fractions can be found by
multiplying by a special form of 1
........
5
5
4
4
3
3
2
2
1 etc=====
Multiplying By a Special Form of One
• Multiplying any number by 1 does not change
the value 4x1=4, 9x1=9 ……….
• Any number divided by itself =1.
Why does it work?
............
12
12
11
11
10
10
9
9
8
8
7
7
6
6
5
5
4
4
3
3
2
2
1 ============
Multiplying a fraction by a special form of one
changes the numerator and the denominator but
DOES NOT CHANGE THE VALUE
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
11
11
17
17
25
25
20
20
50
50
125
125
Finding equivalent fractions
5
3
20
?Convert 5ths to 20ths
What do we multiply 5 by to get a product of
20?
That’s 4 so I must multiply by
4
4
5
3
20
12
4
4
5
3
=×
Special form of 1
Simplifying Fractions: Cancelling
• Simplifying means finding an equivalent
fraction with the LOWEST denominator by
making a special form of 1 equal to 1
18
12
6
6
3
2
×= 1
3
2
×=
3
2
=
18
12
618
612
÷
÷
=
3
2
=
Another way
of doing this
Adding Fractions with common
denominators
8
4
8
3
+
8
7
=
Adding Fractions with different
denominators
Problem:
You can’t add fractions with different denominators
without getting them ready first. They will be ready to
add when they have common denominators
Solution:
Turn fractions into equivalent fractions with a
common denominator that is find the Lowest
Common Multiple (LCM) of the two denominators
Finding the
Lowest Common Denominator
• The lowest common multiple of two numbers
is the lowest number in BOTH lists of multiples
3
1
2
1
+
Multiples of 2 are 2, 4, 6, 8, 10……
Multiples of 3 are 3, 6, 9, 12, ………
What is the lowest common
multiple?
Finding the
Lowest Common Denominator
• The lowest common multiple of two numbers
is the lowest number they will BOTH divide
into
3
1
2
1
+
2 divides into 2, 4, 6, 8…..
3 divides into 3, 6, 9….
What is the lowest number 2 and 3
both divide into?
+
The Lowest Common Multiple of 2 and 3 is 6 so turn all fractions into sixths
6
5
6
2
6
3
2
2
3
1
3
3
2
1
=+=×+×
You can’t add fractions with
different denominators
Special form of 1
3
1
2
1
+
10
9
10
4
10
5
=+
5
2
2
1
+
Lowest common denominator is 10 so make all fractions tenths
4
1
3
1
+
Turn both fractions into twelfths
12
7
12
3
12
4
=+
3
2
7
3
+
What is the lowest number
BOTH 3 and 7 divide into?
Hmmmmm??????It is 21. So that is my
common denominator
21
?
21
?
+=
What special form
of 1 will change 7
to 21. Hmmmm?
It is 3/3
So I multiply
3/7 by 3/3
×
3
3
What special form
of 1 will change 3
to 21. Hmmmm?
It is 7/7
So I multiply
2/3 by 7/7
7
7
×
Now 3x3=9 and 2x7=14
Now I know the new
numerators
21
14
21
9
+=
Finally the fractions are READY to
add. I just have to add the
numerators 9+14=23
21
2
1
21
23
==
Adding Mixed Numbers
• Separate the fraction and the whole number sections,
add them separately and recombine at the end
2 ++++
+
2
1
3
1
5
6
5
7
=
=
= 7 6
5
2 +2
1
3
1
5
Multiplying Fractions 3
1
2
1
×
3
1
3
1
2
1
of
6
1
=2
2
1
÷=×
Multiplying Fractions
2
1
4
3
×
8
3
=
Multiplying Mixed Numbers 1
3
2
1
2
1
2 ×
3
5
2
5
×=
6
25
=
Change to Improper fractions before multiplying
6
1
4=
Multiplying Mixed numbers 2
3
2
1
2
1
2 × 





+





+=
3
2
1
2
1
2
3
2
2
1
1
2
1
3
2
212 ×+×+×+×=
3
1
2
1
3
4
2 +++=
6
2
6
3
6
8
2 +++=
6
13
2 +=
6
1
22 +=
6
1
4=
12×
3
2
2×
1
2
1
×
3
2
2
1
×
3
2
1
2
1
2
Division of Fractions
By Graeme Henchel
8
3
http://hench-maths.wikispaces.com
The Traditional Way
•Turn the second
fraction upside
down and multiply
Division of fractions the short
version
2
1
3
1
÷
1
2
3
1
×=
Invert the 2nd
fraction and
multiply
3
2
=
Division with numbers only
the full story
3
2
1
3
2
2
2
3
2
1
2
2
1
1
2
3
1
2
1
3
1
2
1
3
1
===
×
×
==÷
An Alternative way
• Convert to equivalent fractions with a
common denominator and then you just
divide the numerators only
3
2
1
32
6
3
6
2
2
1
3
1
=
÷
=
÷
÷
=÷
2
1
3
1
÷
A visual representation
Form
equivalent
fractions with
common
denominators
3
2
6
3
6
2
=
4
1
2
4
9
12
4
12
9
3
1
4
3
==
÷
÷
=÷
5
2
2
1
÷
10
4
10
5
÷
÷
=
4
5
=
Fraction Flowchart
Decisions and Actions in evaluating
fraction problems
Graeme Henchel
http://hench-maths.wikispaces.com
8
3
FLOWCHART and Skill set
The following should be used with the Fraction Flow chart word doc.
Download from http://hench-maths.wikispaces.com
Decision: What is the operation?
x,÷What is the operation?
+ , -
+, - Decision: Are there Mixed Numbers?
For example is a mixed number
5
3
2
YESMixed Numbers?NO
ACTION: Evaluate Whole numbers
Evaluate the whole number part and
keep aside till later
2
1
3
2
7
2
1
3
3
2
4 ++=+
4+3=7
+, -
Decision: Are there common Denominators?
7
3For example and have the same (common) denominator
7
2
YESCommon Denominators?NO
+, -
Action: Find equivalent fractions
Find equivalent fractions with
common (the same) denominators
21
14
7
7
3
2
3
2
=×=
Multiply by a special form of 1
21
9
3
3
7
3
7
3
=×=
Multiply by a special form of 1
+, -
Action: Add or Subtract the numerators
7
5
7
3
7
2
=+
Add (or subtract) the numerators
this is the number of parts 2+3=5
Keep the Common Denominator.
This is the name of the fraction
+, -
Decision: Is the numerator negative?
YESIs numerator negative?NO
7
3
7
5
7
2 −
=−
This numerator is
negative
+, -
Action: Borrow a whole unit
Borrow 1 from the whole number part
Write it as an equivalent fraction
Add this to your negative fraction
n
n
+=+=+=+= 2
3
3
2
2
2
2123
Remember to adjust your
whole number total
+, -
Action: Add any whole number part
5
3
3
5
3
3 =+
+, -
That’s All Folks+, -
x,÷ Decision: Are there Mixed Numbers?
For example is a mixed number
5
3
2
YESMixed Numbers?NO
Action: Change to improper fractions
5
23
5
3
5
20
5
3
4 =+=
5
3
4
OR
4X5=20
and 20+3=23
5
23
=
x,÷
Decision: Is this a X or a ÷ problem?
xX or ÷ ?÷
x,÷
Action: Invert the 2nd
Fraction and
replace division ÷ with multiply x
2
1
3
1
÷
1
2
3
1
×=
Invert the 2nd
fraction and multiply
x,÷
Decision : Is cancelling Possible?
• Do numbers in the numerators and the
denominators have common factors
Yes
Common factors
in numerators
and denominators
No
x,÷
Action Simplify by cancelling
6
5
10
3
×
÷ 3
÷ 3÷ 5
÷ 5
1 1
2 2
x,÷
ACTION: Multiply the numerators
AND the denominators
35
6
7
2
5
3
=×
x,÷
Decision: Is the product improper
(top heavy)
Yes
Is the fraction
improper ?
(top heavy)
No
x,÷
Action: Change to a mixed
Number
5
17
5
2
3=
4
1
4
=
x,÷
That’s All Folksx,÷
Representing Decimal Fractions
10
1
100
1
1 ● 1 1 1
●
1000
1
Representing Decimal Fractions
10
3
100
5
1 ● 3 5 2
●
1000
2
Converting Fractions to decimals
and %
Graeme Henchel
http://hench-maths.wikispaces.com
8
3
Fraction
Decimal
Percentage
5
2
10
4
40%
10
4
2
2
5
2
=×
4.0
0.25
%40
100
40
10
10
10
4
==×
Multiply by
a special
form of 1
0.4
Divide 2 by 5
Find 2÷5
Write as a
decimal using
place value
Write as a fraction
with 10 as
denominator
Multiply by
special form
of 1
Multiply by a
special form of 1 %40
100
40
100
100
1
4.0
==×
Conversions
5
2
10
4
40%
0.4
Conversions
Write as a fraction with 100
as denominator then divide
numerator and denominator
by common factor of 20
5
2
20100
2040
%40 =
÷
÷
=
10
4
10100
1040
%40 =
÷
÷
=
Write as a fraction with
100 as denominator then
divide numerator and
denominator by common
factor of 10
Divide
numerator and
denominator by
a common
factor of 2
5
2
210
24
=
÷
÷
5
2
10
4
40%
0.4
Conversions
40 %0
Divide 40 by 100
 Move decimal
point 2 places left
Percentages
100 hearts
Graeme Henchel
http://hench-maths.wikispaces.com
Visual representations
• 100%
• 1%
• 5%
• 10%
• 20%
• 25%
• 33⅓%
• 50%
Percent = per hundred
100%=100/100
%100
100
100
=
%100
1%=1/100
%1
100
1
=
01.0%1
100
1
== %100
5%=5/100=1/20
%5
20
1
=
%5
20
1
= %100
10%=10/100=1/10
%10
10
1
=
%10
10
1
=
%100
20%=20/100=1/5
%20
5
1
=
%20
5
1
=
%100
25%=25/100=1/4
%25
4
1
=
%25
4
1
=
%100
33⅓%=33⅓/100=⅓
%
3
1
33
3
1
=
%
3
1
33
3
1
=
%100
50%=50/100=½
%50
2
1
=
%50
2
1
=
%100

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