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2.2 Rational Numbers
 Objectives:
1. To show that a number is a rational #
2. To graph rational #’s
3. To compare rational #’s using < or >
Classes of Numbers
Rational Numbers
 Comes from the word “ratio”
 Any number that can be
expressed as the ratio of two
integers is a fraction
 A fraction is a rational number
Turn any whole # into a fraction
by….
Putting it over 1
Ex 1: Write as the ratio of two
integers
3
1
−
3−
Ex 2: Write as a ratio of two
integers:
7
etcor
2
14
1
7
Any terminating or repeating decimal
can be written as a fraction
It there is
 1 decimal place …. put the number over
10
 2 decimal places … put over 100
 3 decimal places … put over 1000
****Remember to REDUCE*******
Ex 3: Write as the ratio of two
integers
92
10
=
9.2
Ex 4: Write as a ratio of two
integers:
0.7
10
7
Ex 5: Write as a ratio of two
integers:
4.5
2
9
10
45
or
Ex 6: Write the following number
as a ratio of two integers:
-9.23
923
100
−
Write a mixed number as a ratio
of two integers by…
Turning it into an improper fraction
Ex 7: Write 7 ½ as a ratio of two
integers
15
2
Negative
Rational Numbers
“Negative three-fourths”
4
3
−
4
3−
4
3
−
Graphing Fractions on the # line
 Turn improper fractions to mix numbers
 Find the 2 whole numbers the fraction is
in between and put a dot between those
two whole numbers
Ex 8: Graph on the Number Line
0 42-6 -4 -2 6
2
5
Ex 9: Graph on the Number Line
0 42-6 -4 -2 6
5.4−
Comparing Decimals
 Compare each place value
Ex 10: Comparing Rational
Numbers
Using “< “ and “>”
1.38  1.83<
Ex 11: Comparing Rational
Numbers
Using “< “ and “>”
>545.0 543.0
Comparing Fractions
 If they have the same denominator
compare numerators
 If they have different denominators use
the heart method
Heart Method
 Cross multiply and bring product down
 Compare the product using < or >
Ex 12: Comparing Rational
Numbers
Using “< “ and “>”

4
3
8
5
Cross multiply and compare
their products
Ex 13: Compare Using < or >
2
3
− 4
5
−
Ex 14: Write the rational orders
from least to greatest
2 1 3 5 3 1
, , , , ,
3 2 4 6 8 6
− − −
Density Property
 Between any two rational numbers there
is another rational number
Ex 15: Find a number between
1 2
3 3
and
Ex 16: Find a number in
between
0.45 and 0.46
Assignment:
Page 61 (2-38) even
0 42-6 -4 -2 6

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