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jodeci
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Professor
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shevy
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Professor

from ii, xy^2 = 0, then either x or y = 0. if x = 0 and y = not 0, then equation (x + y^2) = (x+y^2)^2 doesnot hold true cuz no matter what the value of y is, the equation wont be equal. so from ii, y's value must be 0 to make the equation true. therefore B.


if x = 0: then y^2 = y^4

It will hold true if y = 1 or y = -1

Hence E

I am getting E :wink:
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Professor
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shevy
It will hold true if y = 1 or y = -1


i take this one.








:beat
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jodeci
Answer is not E


i messed up ii with i. yah it should be C now.
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gmat_crack
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from st 1

y= 0, +/-1/sqrt(2)

from st 2
if x= 0, then y can have multiple values.
when y = 0, x can have multiple value.
to satisfy the given equation when x = 0

y^2 = y^4 ----> y = 0 & y = +1 & -1

Now combining these two, only Y=0 satisfy both case
hence its C



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