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Bunuel
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Bunuel
For which of the following functions does f(x) = f(1/x), given that x ≠ - 2, - 1, 0, or 1?

A. \(f(x) = |\frac{x+1}{x}|\)

B. \(f(x) = |\frac{x+1}{x-1}|\)

C. \(f(x) = |\frac{x-1}{x}|\)

D. \(f(x) = |\frac{x}{x+1}|\)

E. \(f(x) = |\frac{x+1}{x+2}|\)


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the best way to solve these type of Q is taking some value of x, and that value too the simplest possible..
here we cannot take 1 or 0 as it is given and these values make few choices undefined..
next simple value will be 2..
we check the values with 2 and 1/2..
ans B
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i think the answer is B

Say x = 4
F(4) = | (4+1)/(4-1)| = 5/3

F(1/4) = |(1/4+1)/(1/4-1)|
= |(5/4)/(-3/4)|
= |(-5/3)|
= 5/3

Can someone show me a faster way to do this question please, other than trial and error?
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Bunuel
For which of the following functions does f(x) = f(1/x), given that x ≠ - 2, - 1, 0, or 1?

A. \(f(x) = |\frac{x+1}{x}|\)

B. \(f(x) = |\frac{x+1}{x-1}|\)

C. \(f(x) = |\frac{x-1}{x}|\)

D. \(f(x) = |\frac{x}{x+1}|\)

E. \(f(x) = |\frac{x+1}{x+2}|\)


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Correct answer is B.

Substituting x with 1/x in all the expressions we see that only B provides f(x) =f(1/x) and is thus the correct answer.
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Substitute value as 2 in the expression given in problem statement f(2)=f(1/2).
From the options LHS=RHS by substituting the values in the available expression we have Option B.
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