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Wiki User
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Gudrun Cremin ∙
This is what we call a "difference of squares". Whenever you see a perfect square subtracted from another perfect square, this statement will be true:
a2 - b2 = (a + b)(a - b)
In this case, our perfect squares are x2 and one hundred, so this can be factored out as:
(x + 10)(x - 10)
Yes, you can and it becomes:(x+10)(x-10)
1(x2-1)
X2 + 4xx(x + 4)=======
x2 + 6x = x*(x + 6)
x2-196 = (x-14)(x+14) when factored
38
4(x2 + 4)
( x - 14 ) ( x + 14 )
x(x+5)
X(X2 - X)
x2 - 41 cannot be factorised.
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