F(x)=x-1/x+1 then when f[f(x)] is
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Answer:
f(x)=x-1/x+1
f[f(x)] = f ( x-1/x+1 )
= { (x-1/x+1 ) - 1 }/{ (x-1/x+1) + 1}
= { ( x -1 - (x + 1 ) )/( x + 1) } ÷ { ( x-1 + x +1) /( x+1) }
= -2 / 2x
= - 1/x (answer )
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Answered by
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f(x) = (x-1) / (x+1)
f(f(x)) = [f(x)-1] / [f(x)+1]
= {[x - 1] / [x + 1]} - 1 / {[x - 1] / [x + 1]} + 1
= [-2 / (x+1)] / [2x / (x+1)]
= -1/x
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