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01 Sep 2017, 00:40
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Points P, Q, R, S, T, V and W are distinct points arranged in a plane as follows: points P, Q and R lie on one line, and points S, Q and T lie on another line. If STV and PQW are triangles, what is the greatest possible number of points that can lie on one line?
(A) Three
(B) Four
(C) Five
(D) Six
(E) Seven
(A) Three
(B) Four
(C) Five
(D) Six
(E) Seven
01 Sep 2017, 01:08
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B. Two lines have 3 points on each. In order to complete the triangle 4th point has to be on another line.
Sent from my XT1663 using GMAT Club Forum mobile app
Sent from my XT1663 using GMAT Club Forum mobile app
01 Sep 2017, 07:02
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Bunuel
Points P, Q, R, S, T, V and W are distinct points arranged in a plane as follows: points P, Q and R lie on one line, and points S, Q and T lie on another line. If STV and PQW are triangles, what is the greatest possible number of points that can lie on one line?
(A) Three
(B) Four
(C) Five
(D) Six
(E) Seven
(A) Three
(B) Four
(C) Five
(D) Six
(E) Seven
I think 6, if we join both lines then point W and V will not be on the line rest all six can be on same line
