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KUTA SOFTWARE FACTORING DIFFERENCE OF TWO SQUARES

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Factoring Special Cases - Kuta Software LLC
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Factoring the Difference of Squares
Intermediate Algebra Skill Factoring the Difference of Squares Factor each completely. 1) 9 x2 − 1 2) 4n2 − 49 3) 36k2 − 1 4) p2 − 36 5) 2x2 − 18 6) 196n2 − 144 7) 180m2 − 5 8) 294r2 − 150 9) 150k2 − 216 10) 20a2 − 45 11) 3n2 − 75 12) 24x3 − 54x 13) a2 − 25b2 14) 4x2 + 49y2 15) 25x2 + 16y2 16) 6a2 + 96b2 17) x2 − 9y2 18) 49x2 − 25y2[PDF]
Factoring A Sum+Difference of Cubes - Kuta Software LLC
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Factoring the Difference of Squares
Factoring the Difference of Squares Factor each completely. 1) a2 − 49 2) a2 − 64 3) p2 − 144 4) b2 − 25 5) x2 − 9 6) x2 − 4 7) k2 − 121 8) k2 − 36 9) n2 − 289 10) n2 − 169 11) 4x2 − 25 12) 16b2 − 1 13) 9a2 − 4 14) n2 − 16 15) 9b2 − 25 16) 1 − a2 17
PDF Kuta Software Factoring Difference Of Two Squares
PDF Kuta Software Factoring The Difference Of Squares Factoring Difference of Squares and Common Factors. V e QAVlol9 Zrciwg6h0t7sw nrwessheQrOvVeBdu.3 0 yMgaMduel swWiKtmhr qIonGffibnXiDtKeb MAXlygMeDbAriaF 51j.r.[PDF]
Kuta Software Factoring Difference Of Two Squares
Kuta Software Factoring Difference Of Two Squares please use this form if you would like to have this math solver on your website free of charge name please use this[PDF]
Factoring a Difference of Squares - Richmond Hill High School
Factoring a Difference of Squares Determine each product. Notice the pattern. 1) (4 n + 1)(4n − 1) 16 n2 − 1 2) (6k − 4)(6k + 4) 36 k2 − 16 3) (n + 1)(n − 1) n2 − 1 4) (5a + 2)(5a − 2) 25 a2 − 4 5) (4b − 7)(4b + 7) 16 b2 − 49 6) (1 + 4n)(1 − 4n) 1 − 16 n2 7) (x + 3)(x − 3) x2 − [PDF]