Are x and y both positive ?
1. 2x - 2y = 1
2. x/y >1
This is a DS Ques.
Ans 3.
My Sol.
1. x - y =1/2
x = -1/2 y = -1
x = 1 y = 1/2
So insufficient.
2. x>y ==> x-y >0
put same vales as above
==> Insufficient.
So my ans is 5.
Kindly explain.
abdul_tt Wrote:Here is how I combined Statement 1 & 2
2x-2y=1
x-y=1/2
Dividing LHS by y and RHS by Y; I'm doing this because statement 2 is (x/y)>1
(x-y)/y = 1/2y
x/y - 1 = 1/2y
x/y= 1/2y +1 ------- now putting this in our equation 2
1/2y + 1 > 1
1/2y > 0
This is only possible if Y>0 since 1 is always positive. If y is positive X must be positive. So combining 1 &2 yields us that both x & Y is positive.
praks.g Wrote:But by checking the values, I get two answers one x,y> 0 and other x,y<0.
Check the above equations for these 2 scenarios:
x = -0.5 and y = -1.
x = 1 and y = 0.5
Therefore, shouldn't the answer be E. Point me if I am going wrong somewhere.