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DS coordindate geometry

Expert replies
Source: — Data Sufficiency |

Can try.

by prasadjoglekar » Sun Nov 30, 2008 7:28 pm
(1) is clearly not sufficient.

(2) is also not sufficient - substitute (r, s) as (0,0), then (u,v) is (1,1) - i.e. distances are not the same. But substitute (r,s) as (1,0), then (u,v) is (0, 1) - i.e. the distances are the same.

Now, together, I think they are sufficient to solve. What follows is mostly algebra.

The distance for (r,s) from origin is sqrt(r^2 + s^2)

The distance for (u,v) from origin in terms of r,s is:
sqrt[(1-r)^2 + (1-s)^2].
Simplify => sqrt(r^2 + s^2 - 2r - 2s +2).
Substitue r+s = 1 => sqrt(r^2 + s^2).

Which is the same as the distance for (r,s).

Hence (C)
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by rros0770 » Mon Dec 01, 2008 11:37 am
Hey prasadjoglekar,

Good insight into this question. I'm not familiar with that formula used to determine the distance of a point from the origin, the sqrt(r^2 + s^2) formula. Is this a general rule/formula to determine where a point lies in relation to the origin? Thanks
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