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ADDITION
OF
FRACTIONS
• A fraction is part of an
entire object.
• Adding fractions is done
differently than the usual
numbers. Normally, while
adding or subtracting
fractions you will find two
types of problems.
Type 1:
Where the fractions being
added have the same
denominator.
9
4
9
2
9
2
8
7
8
3
8
4
11
8
11
5
11
3
=+
=+
=+
Examples:
1.
2.
3.
• As you know, fractions
represent parts of the
whole. So, when these
parts are from the whole
broken into same number
of parts it is easy to add
them.
• For Type 1 problems, we
just need to add the top
parts (numerator) of the
fractions and leave the
denominator as such.
Type 2
Where the fractions being
added have different
denominators
12
11
2
1
12
5
15
11
5
2
3
1
=+
=+
EXAMPLES:
1.
2.
5
2
3
1
+
• To solve for:
• First we will need to look
at the denominators 3 and
5 and see what multiples of
these numbers are
common.
Multiples of 3 are:
3 6 9 12 15 18 21
Multiples of 5 are:
5 10 15 20 25
• so, in multiples of 3 and 5 the
least common multiple is 15.
• now, we will change 1/3 and 2/5
into their equivalent fractions
with denominator 15






==






====
35
32
15
6
10
4
5
2
53
51
15
5
12
4
9
3
6
2
3
1
x
x
x
x
15
11
15
6
15
5
35
32
53
51
=
+=
+=
x
x
x
x
12
1
12
5
+
• To solve for:
• Again, we need to look at the
denominators first and see
what multiples of them are
common
• Multiples of 12:
12 24 36
• Multiples of 2:
2 4 6 8 10 12 14
• So, we find that 12 is the least
common multiple.
12
11
12
6
12
5
62
61
112
15
=
+=
+=
x
x
x
x
9
5
6
1
5
1
5
3
6
2
3
1
+
+
+
Solve for the following:
1.
2.
3.
12
2
2
6
3
3
3
1
3
3
2
5
+
+
Assignment:
• Solve for the following:
1.
2.

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Addition of fractions