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Re: Geometry [#permalink]
D

T is fixed on line L, whereas R and S can be moving points on line M (with same distance between them as PQ). This means that the perpendicular distance of T from line m is fixed, rest everything can be changed. R could be right below point T, so TR would be perpendicular distance (shortest), whereas TS will be some slanting distance OR point S could be right below T, so vice versa.
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Re: Geometry [#permalink]
gremather wrote:
I gave my answer C). Even if the points can be anywhere, shouldn't their distance be essentially the same? What I mean is that the distance between P and Q is the same as Q and P and the distance of R and S is the same as P and Q. So T is the midpoint and my answer followed from that.


NO, Please check it. As per question, P and Q are two different points on line l and R & S are two different points on line m. Line l is parallel to line m and the distance between P & Q is same as the distance between R & S. Point 'T' is the midpoint of line segment PQ.


_______________P_______________T_______________Q__________________ l

Yes, l and are parallel.

Is Distance from T to R equal to Distance from T to S? _______________R_______________________________S__________________ n



No, Ans D
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Re: Geometry [#permalink]
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