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Taking statement 1, dividing both sides by y, we get sqr(y) - 2y +1 = 0 => (y-1)^2 = 0=> y-1 = 0 and hence y =1
Taking statement 2, dividing both sides by y, we straight away get y =1, but the OA is given as niether statement is sufficients...could some one please explain
Archived Topic
Hi there,
Archived GMAT Club Tests question - no more replies possible.
Taking statement 1, dividing both sides by y, we get sqr(y) - 2y +1 = 0 => (y-1)^2 = 0=> y-1 = 0 and hence y =1
Taking statement 2, dividing both sides by y, we straight away get y =1, but the OA is given as niether statement is sufficients...could some one please explain
Show more
Hey, never divide both sides for any thing that you are not sure whether or not it could be Zero. In both statements, y=1 or 0
Taking statement 1, dividing both sides by y, we get sqr(y) - 2y +1 = 0 => (y-1)^2 = 0=> y-1 = 0 and hence y =1
Taking statement 2, dividing both sides by y, we straight away get y =1, but the OA is given as niether statement is sufficients...could some one please explain
Hey, never divide both sides for any thing that you are not sure whether or not it could be Zero. In both statements, y=1 or 0
Show more
thanks for the info
Even otherwise, take statement 1
take y out of left and right handside y ( y^2+2) = y ( 2y+1)
cancel out y on both sides , we get y^2 -2y+1 which is (y-1)^2 = 0 , which is y =1.