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Factoring Difference of
Two Squares
Ms. Lorie Jane L. Letada
Math Teacher
Factoring the difference of two squares is one of the
common types of factoring a problem that is very easy to
identify.
The factors of the difference between two squares are the product
of the sum and difference of two numbers.
๐’‚ ๐Ÿ - ๐’ƒ ๐Ÿ = ( a + b ) ( a โ€“ b )
๐Ÿ๐Ÿ“ = ๐Ÿ“
๐‘ฎ๐’†๐’• ๐’•๐’‰๐’† ๐’”๐’’๐’–๐’‚๐’“๐’† ๐’“๐’๐’๐’•.
๐Ÿ’๐Ÿ— = ๐Ÿ•
๐Ÿ’๐’— ๐Ÿ = ๐Ÿ๐’—
๐Ÿ—๐’‘ ๐Ÿ = 3๐’‘
๐Ÿ๐Ÿ”๐’˜ ๐Ÿ’ =4๐‘ค2
๐Ÿ๐Ÿ’๐Ÿ’๐’˜ ๐Ÿ– = 12๐‘ค ๐Ÿ’
1. Factor ๐ฑ ๐Ÿ- 25 .
Step 1 : Get the square root of each term.
First Term : ๐’™ ๐Ÿ = ๐’™
Second Term : ๐Ÿ๐Ÿ“ = 5
Step 2 : Using x and 5 , form the sum ( x+ 5) and
the difference (x โ€“ 5).
๐ฑ ๐Ÿ
- 25 = ๐’™ + ๐Ÿ“ (๐’™ โˆ’ ๐Ÿ“ )
3. Factor ๐’ƒ ๐Ÿ- 4๐ถ2 .
Step 1 : Get the square root of each term.
First Term : ๐’ƒ ๐Ÿ = ๐‘
Second Term : 4๐ถ2 = 2c
Step 2 : Using b and 2c , form the sum ( b+ 2c) and
the difference (b โ€“ 2c).
๐’ƒ ๐Ÿ- 4๐ถ2 = ๐’ƒ + ๐Ÿ๐’„ (๐’ƒ โˆ’ ๐Ÿ๐’„ )
5. Factor ๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ- 4๐ŸŽ๐ŸŽ๐’ˆ ๐Ÿ– .
Step 1 : Get the square root of each term.
First Term : ๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ = 6๐‘“
Second Term : 400๐’ˆ ๐Ÿ– = 20๐’ˆ ๐Ÿ’
Step 2 : Using 6f and 20๐’ˆ ๐Ÿ’
, form the sum ( 6f + 20๐’ˆ ๐Ÿ’
)
and the difference (6f โ€“ 20๐’ˆ ๐Ÿ’
).
๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ
- 4๐ŸŽ๐ŸŽ๐’ˆ ๐Ÿ–
= ( 6f + 20๐’ˆ ๐Ÿ’) (6f โ€“ 20๐’ˆ ๐Ÿ’).
Factoring the difference of two squares
Factoring the difference of two squares

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Factoring the difference of two squares

  • 1. Factoring Difference of Two Squares Ms. Lorie Jane L. Letada Math Teacher
  • 2. Factoring the difference of two squares is one of the common types of factoring a problem that is very easy to identify. The factors of the difference between two squares are the product of the sum and difference of two numbers. ๐’‚ ๐Ÿ - ๐’ƒ ๐Ÿ = ( a + b ) ( a โ€“ b )
  • 3.
  • 4. ๐Ÿ๐Ÿ“ = ๐Ÿ“ ๐‘ฎ๐’†๐’• ๐’•๐’‰๐’† ๐’”๐’’๐’–๐’‚๐’“๐’† ๐’“๐’๐’๐’•. ๐Ÿ’๐Ÿ— = ๐Ÿ• ๐Ÿ’๐’— ๐Ÿ = ๐Ÿ๐’— ๐Ÿ—๐’‘ ๐Ÿ = 3๐’‘ ๐Ÿ๐Ÿ”๐’˜ ๐Ÿ’ =4๐‘ค2 ๐Ÿ๐Ÿ’๐Ÿ’๐’˜ ๐Ÿ– = 12๐‘ค ๐Ÿ’
  • 5. 1. Factor ๐ฑ ๐Ÿ- 25 . Step 1 : Get the square root of each term. First Term : ๐’™ ๐Ÿ = ๐’™ Second Term : ๐Ÿ๐Ÿ“ = 5 Step 2 : Using x and 5 , form the sum ( x+ 5) and the difference (x โ€“ 5). ๐ฑ ๐Ÿ - 25 = ๐’™ + ๐Ÿ“ (๐’™ โˆ’ ๐Ÿ“ )
  • 6.
  • 7. 3. Factor ๐’ƒ ๐Ÿ- 4๐ถ2 . Step 1 : Get the square root of each term. First Term : ๐’ƒ ๐Ÿ = ๐‘ Second Term : 4๐ถ2 = 2c Step 2 : Using b and 2c , form the sum ( b+ 2c) and the difference (b โ€“ 2c). ๐’ƒ ๐Ÿ- 4๐ถ2 = ๐’ƒ + ๐Ÿ๐’„ (๐’ƒ โˆ’ ๐Ÿ๐’„ )
  • 8.
  • 9. 5. Factor ๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ- 4๐ŸŽ๐ŸŽ๐’ˆ ๐Ÿ– . Step 1 : Get the square root of each term. First Term : ๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ = 6๐‘“ Second Term : 400๐’ˆ ๐Ÿ– = 20๐’ˆ ๐Ÿ’ Step 2 : Using 6f and 20๐’ˆ ๐Ÿ’ , form the sum ( 6f + 20๐’ˆ ๐Ÿ’ ) and the difference (6f โ€“ 20๐’ˆ ๐Ÿ’ ). ๐Ÿ‘๐Ÿ”๐’‡ ๐Ÿ - 4๐ŸŽ๐ŸŽ๐’ˆ ๐Ÿ– = ( 6f + 20๐’ˆ ๐Ÿ’) (6f โ€“ 20๐’ˆ ๐Ÿ’).