Latest MBA Aptitude Question SOLUTION: a, b, c, d are non-zero reals and f(x) = (ax + b)/(cx + d). If f(-1) = 0, f(1) = 1 and f(f(x)) = x for all x (except -d/c). The unique value which is not in the range of f(x) is

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Previous Question: A set S is formed by including some of the first 1000 natural numbers.S contains the maximum number of numbers such that they satisfy the following conditions:1. No number of the set is prime.2. When the number of the set S are selcted two at a time, we always see co prime numbers.What is the number of elements in the set S?

1) 11
2) 12
3) 13
4) 7
Next Question: If M = (63^2011 - 62^2011)/(63^2010 - 62^2010),then find M?

1) M<62
2) 62<= M <=63
3) 63 <= M <= 64
4) M >= 64

(#M40017033) MBA question algebra, quadratic equations, inequalities, functions Keep an EYE

a, b, c, d are non-zero reals and f(x) = (ax + b)/(cx + d). If f(-1) = 0, f(1) = 1 and f(f(x)) = x for all x (except -d/c). The unique value which is not in the range of f(x) is

1) 1/3
2) 2
3) 0
4) -1/2

Asked In MBA (11 years ago)

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Previous Question: A set S is formed by including some of the first 1000 natural numbers.S contains the maximum number of numbers such that they satisfy the following conditions:1. No number of the set is prime.2. When the number of the set S are selcted two at a time, we always see co prime numbers.What is the number of elements in the set S?

1) 11
2) 12
3) 13
4) 7
Next Question: If M = (63^2011 - 62^2011)/(63^2010 - 62^2010),then find M?

1) M<62
2) 62<= M <=63
3) 63 <= M <= 64
4) M >= 64

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