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GMAT Problem Solving (PS) | Re: If x#0 and x#1, and if x is replaced by 1/x everywhere in th

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nikhil007 wrote:

How did 1-X in the denominator become X-1 in last step?

Rewrite the equation so thatx appears as the first term in theequation:

(1-x)^2 = (-x+1)^2

let's now rewrite the equation so thatx ispositive:

(1-x)^2 = (-x+1)^2 = [ (-1) \cdot (x-1)]^2

the laws of exponents establish that(a \cdot b)^n = a^n \cdot b^n which means that:

(1-x)^2 = (-x+1)^2 = [ (-1) \cdot (x-1)]^2 = (-1)^2 \cdot (x-1)^2
notice that(-1)^2 = -1 \cdot -1 = 1 therefore:

(1-x)^2
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