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sachinn
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I wasn't thinking about b being positive (essentially b = |a|^2, so the answer will never be negative) and if a > b then we know a must be positive. In an indirect way, it tells us that a is indeed positive.

Nice catch fresinha. +1

fresinha12
sachinn
If a^2 = b, is the value of a between 0 and 1.

1) b is between 0 and 1.
2) a> b


a^2=+ ..so B is positive..

OK..now if a>b...then sqrt(b)=a..

here we know that sqrt(b) is positive..thus a has to be positive..therefore sufficient

B it is..
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Great!!!! thanks for the replies, that was really helpful.
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1) alone is NOT sufficient. Because a can be a –ve fraction. Consider a = -1/2, then a^2 = 1/4

2) alone is NOT sufficient. Because 0< b < 1; Consider b = 1/2, a can be an number > 1/2

1) and 2) together is sufficient. Because a > b, a should be +ve. When a is +ve, a should be a fraction itself in order to make a^2 a fraction.

Ans is C
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My 2nd trial:

1) alone is NOT Sufficient. Same reason as in my last message.

2) alone is sufficient.
Because a^2 = b, so b > 0 (also because a > b, b should be be 0)
as b > 0, and a > b, then a > 0
a > b = a^2
a > a^2
so a must be less than 1
combine all, 0 < a < 1

So ans is B
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sachinn
If a^2 = b, is the value of a between 0 and 1.

1) b is between 0 and 1.
2) a> b


stat1

b =1/2 ,a =+-sqrt(1/2) ->NS


stat2

a= 1/4, b= 1/16 suff


B



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