difference of 2 squares factoring worksheet


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PDF Difference Between Two Squares

Workout Question 1: Factorise each of the following (a) x2 − 25 (b) y2 − 49 (e) c2 − 64 (f) x2 − 1 (i) 16 − x2 (j) 1 − y2 (m) x2 − y2 (n) a2 − c2 (q) 49x2 − 16 (r) 100 − 81x2 (u) 121w2 − 196y2 (v) 225 − 121y2 (c) w2 − 100 (g) x2 − 900 (k) 81 − x2 (o) 9x2 − 25 (s) 9x2 − 4y2 Question 2: Factorise fully

PDF Factoring Special Cases

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PDF Factoring the Difference of Squares

Answers to Factoring the Difference of Squares 1) (3 x + 1)(3x − 1) 2) (2n + 7)(2n − 7) 3) (6k + 1)(6k − 1) 4) (p + 6)(p − 6) 5) 2(x + 3)(x − 3) 6) 4(7n + 6)(7n − 6) 7) 5(6m + 1)(6m − 1) 8) 6(7r + 5)(7r − 5) 9) 6(5k + 6)(5k − 6) 10) 5(2a + 3)(2a − 3) 11) 3(n + 5)(n − 5)

PDF Worksheet by Kuta Software LLC

Factoring Difference of Squares Exercises Factor each completely 4x2 − 25y2 (4x + 25y)2 (2x − 5y)2 (2x + 5y)(2x − 5y) (3x + 2y)(3x − 2y) 3) 16v2 − 25 (−4v + 5)(4v − 5) (v + 3)(v − 3) (4v + 5)(4v − 5) 2)(5v − 2) D) (5v 5) x2 − 4 (x + 2)(x − 2) (x − 2)2 (x + 4)2 Not factorable 7) 9x2 − 1 (3x + 1)(3x − 1) (3x + 2)(3x − 2) (3x − 1)2 (3x + 1)2

  • What if I don't know the difference of squares pattern?

    If you don't know the difference of squares pattern, please check out our video before proceeding. Every polynomial that is a difference of squares can be factored by applying the following formula: Note that a and b in the pattern can be any algebraic expression.

  • Does completing a square provide a factored form?

    However, completing the square does enable us to determine the zeroes or “roots” of an equation by converting it to a factored form. For example, we can set y = 0 in the equation y = x 2 + 6x + 1, which gives us x 2 + 6x + 1 = 0. Completing the square will provide a factored form and tell us the zeroes.

  • How do you factor a polynomial using the difference of squares pattern?

    In fact, the difference of squares pattern can be used here! This is because 4 x 2 and 9 are perfect squares, since 4 x 2 = ( 2 x) 2 and 9 = ( 3) 2 . We can use this information to factor the polynomial using the difference of squares pattern: A quick multiplication check verifies our answer. [I'd like to see this, please!] 4) Factor 25 x 2 − 4 .

  • Are x 2 and 16 perfect squares?

    Both x 2 and 16 are perfect squares, since x 2 = ( x) 2 and 16 = ( 4) 2 . In other words: Since the two squares are being subtracted, we can see that this polynomial represents a difference of squares. We can use the difference of squares pattern to factor this expression: In our case, a = x and b = 4 . Therefore, our polynomial factors as follows:

Factoring difference of squares: analyzing factorization  High School Math  Khan Academy

Factoring difference of squares: analyzing factorization High School Math Khan Academy

How To Factor Difference of Squares

How To Factor Difference of Squares

Factor Polynomial: Difference of Squares

Factor Polynomial: Difference of Squares

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