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Grade 8 – Mathematics
Quarter I
FACTORING: DIFFERENCE
OF TWO SQUARES
Objectives:
1. identify whether or not an
expression is a difference of two
squares; and
2. factor the difference of two
squares completely;
Tell whether the following number
is a perfect square or not.
1. 25
2. 75
3. 81
4. 40
5. 144
6. 60
7. 100
8. 64
9. 88
10. 121
PERFECT SQUARE
NOT
PERFECT SQUARE
PERFECT SQUARE
PERFECT SQUARE
PERFECT SQUARE
PERFECT SQUARE
NOT
NOT
NOT
1. 25
2. 81
3. 144
4. 100
5. 64
6. 121
5 x 5 = πŸ“ 𝟐
9 x 9 = πŸ— 𝟐
12 x12 = 𝟏𝟐 𝟐
10 x10 = 𝟏𝟎 𝟐
8 x 8 = πŸ– 𝟐
11 x 11 = 𝟏𝟏 𝟐
Rewrite each number in exponential
form.
Difference of Two Squares
If x and y are real numbers, variables or
algebraic expressions, then
𝒙 𝟐
- π’š 𝟐
𝒙 𝟐
- π’š 𝟐
= (x + y)(x – y)
The difference of two squares is the product
of sum and difference of those terms.
1st term 2nd term FACTORED FORM
Factoring Difference of Two Squares
πŸ—π’™ 𝟐
- 100
= ( ) 𝟐
- ( ) 𝟐
Given:
Rewrite as difference of
two squares:
3x 10
Copy the first and
second term = (3x + 10)(3x - 10)
Factored Form = (3x + 10)(3x - 10)
Factoring Difference of Two Squares
πŸ’π’™ 𝟐
- 81
= ( ) 𝟐
- ( ) 𝟐
Given:
Rewrite as difference of
two squares:
2x 9
Copy the first and
second term = (2x + 9)(2x - 9)
Factored Form = (2x + 9)(2x - 9)
Factoring Difference of Two Squares
πŸ–πŸπ’Ž 𝟐
- πŸ’π’ πŸ’
𝒑 πŸ”
= ( ) 𝟐
- ( ) 𝟐
Given:
Rewrite as difference of
two squares:
9m πŸπ’ 𝟐
𝒑 πŸ‘
Copy the first and
second term
= (9m+πŸπ’ 𝟐
𝒑 πŸ‘
)(9m-πŸπ’ 𝟐
𝒑 πŸ‘
)
Factored Form (9m+πŸπ’ 𝟐
𝒑 πŸ‘
)(9m-πŸπ’ 𝟐
𝒑 πŸ‘
)
Factoring Difference of Two Squares
-πŸ’πŸ—π’™ πŸ–
+ 25
= ( ) 𝟐
- ( ) 𝟐
Given:
Rewrite as difference of
two squares: 5 πŸ•π’™ πŸ’
Copy the first and
second term = (5 + πŸ•π’™ πŸ’
)(5 - πŸ•π’™ πŸ’
)
Factored Form = (5 + πŸ•π’™ πŸ’
)(5 - πŸ•π’™ πŸ’
)
25 - πŸ’πŸ—π’™ πŸ–

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Factoring Difference of Two Squares

  • 1. Grade 8 – Mathematics Quarter I FACTORING: DIFFERENCE OF TWO SQUARES
  • 2. Objectives: 1. identify whether or not an expression is a difference of two squares; and 2. factor the difference of two squares completely;
  • 3. Tell whether the following number is a perfect square or not. 1. 25 2. 75 3. 81 4. 40 5. 144 6. 60 7. 100 8. 64 9. 88 10. 121 PERFECT SQUARE NOT PERFECT SQUARE PERFECT SQUARE PERFECT SQUARE PERFECT SQUARE PERFECT SQUARE NOT NOT NOT
  • 4. 1. 25 2. 81 3. 144 4. 100 5. 64 6. 121 5 x 5 = πŸ“ 𝟐 9 x 9 = πŸ— 𝟐 12 x12 = 𝟏𝟐 𝟐 10 x10 = 𝟏𝟎 𝟐 8 x 8 = πŸ– 𝟐 11 x 11 = 𝟏𝟏 𝟐 Rewrite each number in exponential form.
  • 5. Difference of Two Squares If x and y are real numbers, variables or algebraic expressions, then 𝒙 𝟐 - π’š 𝟐 𝒙 𝟐 - π’š 𝟐 = (x + y)(x – y) The difference of two squares is the product of sum and difference of those terms. 1st term 2nd term FACTORED FORM
  • 6. Factoring Difference of Two Squares πŸ—π’™ 𝟐 - 100 = ( ) 𝟐 - ( ) 𝟐 Given: Rewrite as difference of two squares: 3x 10 Copy the first and second term = (3x + 10)(3x - 10) Factored Form = (3x + 10)(3x - 10)
  • 7. Factoring Difference of Two Squares πŸ’π’™ 𝟐 - 81 = ( ) 𝟐 - ( ) 𝟐 Given: Rewrite as difference of two squares: 2x 9 Copy the first and second term = (2x + 9)(2x - 9) Factored Form = (2x + 9)(2x - 9)
  • 8. Factoring Difference of Two Squares πŸ–πŸπ’Ž 𝟐 - πŸ’π’ πŸ’ 𝒑 πŸ” = ( ) 𝟐 - ( ) 𝟐 Given: Rewrite as difference of two squares: 9m πŸπ’ 𝟐 𝒑 πŸ‘ Copy the first and second term = (9m+πŸπ’ 𝟐 𝒑 πŸ‘ )(9m-πŸπ’ 𝟐 𝒑 πŸ‘ ) Factored Form (9m+πŸπ’ 𝟐 𝒑 πŸ‘ )(9m-πŸπ’ 𝟐 𝒑 πŸ‘ )
  • 9. Factoring Difference of Two Squares -πŸ’πŸ—π’™ πŸ– + 25 = ( ) 𝟐 - ( ) 𝟐 Given: Rewrite as difference of two squares: 5 πŸ•π’™ πŸ’ Copy the first and second term = (5 + πŸ•π’™ πŸ’ )(5 - πŸ•π’™ πŸ’ ) Factored Form = (5 + πŸ•π’™ πŸ’ )(5 - πŸ•π’™ πŸ’ ) 25 - πŸ’πŸ—π’™ πŸ–