To be a square, ABCD must have 4 right angles and 4 equal sides.
1. B and C are right angles, so it could be a square, but it could also be a rectangle. Insufficient.
2. ABCD has 3 equal sides, so it could be a square, it could also be a rhombus. Insufficient.
Combined, the only quadrilateral that meets both conditions is a square. Sufficient.
Is quadrilateral ABCD Square?
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Source: Beat The GMAT — Data Sufficiency |
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I have never seen a GMAT question involving complex (self-intersecting) polygons, and in any event I don't you could draw one where we had three equal sides and two right angles formed by those three equal sides.
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It does, but again, I do not believe complex polygons are tested. What is the OA?
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The OA has to be a C. In the concepts, under the chapter Quadrilaterals, such complex quadrilaterals are not in the portion. I know that the GMAT is famous for breaking its own rules and asking questions out of syllabus, but it will not go so out of the box.
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