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RATIONAL
ALGEBRAIC
EXPRESSIONS
MODULE 6
• It is a ratio of two polynomials with
a denominator not equal to zero.
• It is in the form
𝑎
𝑏
, where 𝑏 ≠ 0
What is a Rational Algebraic Expression?
9
10
EXAMPLES OF RATIONAL EXPRESSIONS
7𝑥
2𝑦
40 + 𝑥
15 + 𝑥
10 − 𝑛
12 − 𝑛
2𝑐𝑑 + 𝑑
3𝑐2 + 5𝑐 − 𝑑
3𝑦 + 5
𝑦 + 1
10𝑥−5
𝑥+3
Rational Expression is defined for all r
eal numbers for which the denominato
r is not equal to zero.
This rational expression is
defined for all real numbers
except −3 since it will make the
denominator 𝑥 + 3 equal to zero.
7+𝑥
2𝑥
This rational expression is defined
for all real numbers except 0 since
the denominator 2 0 is equal to
zero.
5
𝑥2−4
𝑥2
− 4 = 0
𝑥2
= 4
𝑥 = ± 4
𝑥 = ±2
The expression is
defined for all real
numbers except 2
and -2.
SIMPLIFYING RATIONAL
EXPRESSIONS
Factor both the numerator and
denominator of the fraction and
then cancel the common factors.
How to simplify Rational Expressions?
18
24
=
6 ∙ 3
6 ∙ 4
=
3
4
1.
𝒙
𝒙
= 𝟏
CANCELLATION LAWS
𝒂 − 𝒃
𝒂 − 𝒃
= 𝟏
𝒙 + 𝟓
𝒙 + 𝟓
= 𝟏
Example 1: Example 2:
2.
𝑥𝑦
𝑥𝑧
=
𝑦
𝑧
CANCELLATION LAWS
Example 1:
𝟐𝒙
𝟑𝒙
=
𝟐
𝟑
𝟐(𝒄 − 𝟑𝒅)
𝟐(𝒄 + 𝟑𝒅)
=
Example 2:
𝒄 − 𝟑𝒅
𝒄 + 𝟑𝒅
3.
𝑥
𝑦
∙
𝑦
𝑧
=
𝑥
𝑧
CANCELLATION LAWS
Example 1:
𝟐
𝒑 𝟐
∙
𝒑 𝟐
𝒑 − 𝟏
=
𝟐
𝒑 − 𝟏
𝒙
𝒙 + 𝟏
∙
𝒙 + 𝟏
𝟑𝒚
=
𝒙
𝟑𝒚
Example 2:
4.
𝑥
𝑦
∙
𝑧
𝑥
=
𝑧
𝑦
CANCELLATION LAWS
Example 1:
𝒓
𝒔 − 𝟐
∙
𝒔 − 𝟑
𝒓
=
𝒔 − 𝟑
𝒔 − 𝟐
𝒙 + 𝟑
𝒙 + 𝟐
∙
𝒙
𝒙 + 𝟑
=
𝒙
𝒙 + 𝟐
Example 2:
5. 𝑥 ∙
𝑦
𝑥
= 𝑦
CANCELLATION LAWS
Example 1:
𝒉 ∙
𝟐𝒈
𝒉 = 𝟐𝒈
(𝒉 − 𝟐) ∙
(𝒉 + 𝟐)
(𝒉 − 𝟐)
= 𝒉 + 𝟐
Example 2:
6.
𝑥
𝑦
∙ 𝑦 = 𝑥
CANCELLATION LAWS
Example 1:
𝒌 − 𝟐
𝒋 − 𝟒
∙ 𝒋 − 𝟒 = 𝒌 − 𝟐
(𝒚 + 𝟐)
(𝒚 − 𝟐)
∙ 𝒚 − 𝟐 = 𝒚 + 𝟐
Example 2:
Examples when not to cancel terms.
Example 1:
𝟐 + 𝒙
𝟐 + 𝟕𝒙
𝒙 + 𝟏𝟎
𝒙
Example 2:
Example 3:
𝟐 + 𝒙
𝟐 − 𝒙
∙ 𝟐 + 𝒙
Example 4:
𝟐𝒚 ∙
𝟐𝒚
𝟑𝒙
THANK YOU!

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