difference of two squares gcse questions


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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

  • How do you find the difference of squares?

    Difference of squares problems can be checked by multiplying out the result or expanding the product to a single polynomial. Check the work by multiplying ( 3 x + 2) ( 3 x − 2) out using FOIL (First, Outer, Inner, Last) to arrive back at the original binomial. Thus 9 x 2 − 4 factors to ( 3 x + 2) ( 3 x − 2).

  • What is a difference of squares?

    A difference of squares is identified as a binomial with perfect square terms that are subtracted from each other. A perfect square term is a term that can be rewritten as an expression multiplied by itself. For example, 9 x 2 can be rewritten as 3 x ∗ 3 x or ( 3 x) 2. This is a perfect square term.

  • Can a lot of numbers be written as the difference between two squares?

    A lot of numbers can be written as the difference between two squares. For example, Can you write all the numbers from 1 to 30 as the difference of two squares? Investigate the odd numbers... Investigate the even numbers... Investigate any numbers that were not possible... Can you find other multiples of 1000? Are there other ways of making 1000?

GCSE Maths

GCSE Maths

The Difference of Two Squares

The Difference of Two Squares

Difference of Two Squares Explained  Maths GCSE

Difference of Two Squares Explained Maths GCSE

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