# Perfect Square Trinomial Worksheet

### Factoring Practice Step By Step Perfect Square Trinomials PST

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Factoring Practice (Step by Step) – Perfect Square Trinomials (PST) Page 1 of 2 a2 + 2ab + b 2 = (a + b) 2 and a 2 – 2ab + b 2 = (a – b) 2 If the square root of “a” and “c” can be found and if twice their product is equal to middle term, then the trinomial can be factor out as Perfect Square Trinomial (PST).

### Factor Perfect Square Trinomials Scott County Schools

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Factor each completely. 1) n2- 4n + 4 2) x2+ 6x + 9 3) r2- 8r + 16 4) 5b2+ 10b + 5 5) 16r2- 24r + 96) 25×2+ 40x + 16 7) 32v2+ 16v + 28) 16v2- 48v + 36 9) x2- 2xy + y210) u2+ 10uv + 25v2 11) 25×2+ 20xy + 4y212) 9u2+ 12uv + 4v2 13) 48a2+ 120ab + 75b214) 2a2+ 12ab + 18b2

### Perfect Square Trinomials Worksheets Worksheets Key

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These Free Perfect Square Trinomials Worksheets exercises will have your kids engaged and entertained while they improve their skills. Click on the image to view or download the image. ← 4 Digit Subtraction Worksheets Converting Place Values Worksheets

### PERFECT SQUARE TRINOMIALS WORKSHEET

Check whether the following trinomial is a perfect square trinomial. 4×2 + 8x + 4 1. Answer : = x2 + 12x + 36 = x2 + 2 (x) (6) + 62 The trinomial ‘x2 + 2 (x) (6) + 62 ‘ is in the form of a2 + 2ab + b2 Since a2 + 2ab + b2 = (a + b) 2, x2 + 2 (x) (6) + 62 = (x + 6)2 Therefore, the factors of ‘ x2 + 12x + 36’ are (x + 6) (x + 6) or (x + 6)2 2.

### Factoring Perfect Square Trinomials Worksheets Cuemath

The factoring perfect square trinomials worksheets consist of several practice questions that can be used by kids to build a solid understanding of the subject. They also provide immense flexibility so that a child can work at his own pace and not feel pressured. Another benefit of the factoring perfect square trinomials worksheets is that they consist of an answer key that has …

### Perfect Square Trinomials Worksheet

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### Factoring Perfect Square Trinomials Worksheets

A perfect square trinomial is of the form: (ax) 2 + 2abx + b 2 Take note that The first term and the last term are perfect squares The coefficient of the middle term is twice the square root of the last term multiplied by the square root of the coefficient of the first term. When we factor a perfect square trinomial, we will get