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  2. The difference of squares formula12345is expressed as: (a^2 - b^2 = (a + b)(a - b)). Here are some examples:
    • For (a = 86) and (b = 77), the difference of squares is (86^2 - 77^2 = 1467).
    • To factor (x^2 - 4), we get ((x + 2)(x - 2)).
    • For (a = 10) and (b = 4), the difference of squares is (10^2 - 4^2 = 14 \times 6).
    Learn more:
    The quickest and the easiest way to the answer is to recognise a difference in squares and use the formula: In this example, you can see a = 86 and b = 77. Substituting these values in the difference of square formula, we get, 862 − 772 = (86 + 77)(86 − 77) = 163 × 9 = 1467
    www.vedantu.com/maths/difference-of-two-squares
    So a difference of squares is something that looks like x2 − 4. That's because 4 = 22, so we really have x2 − 22, which is a difference of squares. To factor this, I'll start by writing my parentheses, in the same way as usual for factoring: x2 − 4 = (x) (x)
    www.purplemath.com/modules/specfact.htm
    A difference of square is expressed in the form: a 2 – b 2, where both the first and last term is perfect squares. Factoring the difference of the two squares gives: a 2 – b 2 = (a + b) (a – b) This is true because, (a + b) (a – b) = a 2 – ab + ab – b 2 = a 2 – b 2
    www.storyofmathematics.com/difference-of-squares/
    The formula for the difference of squares is: a 2 - b 2 = a + b a - b Therefore, from the given expression, a = 10 b = 4 a 2 - b 2 → 10 2 - 4 2 = 10 + 4 10 - 4 = (14) (6)
    cdn.varsitytutors.com/hotmath/hotmath_help/topics…
    The difference of squares is nothing but the subtraction of the square of one number from another number. The difference of squares formula for two values a and b can be given as follows. a 2 -b 2 = (a+b) (a-b) where, a is the first variable b is the second variable
    www.cuemath.com/difference-of-squares-formula/
     
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    WEBA difference of squares is a binomial of the form: a2 – b2. Take note that the first term and the last term are both perfect squares. When we factor a difference of two squares, we will get. a2 – b2 = ( a + b ) ( a – b) This is …

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    WEBFactoring Difference of Squares. Learn how to easily factor a difference of two perfect squares into two binomials with alternating signs. Practice using the formula with easy to follow step-by-step examples.

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