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Is Quadrilateral ABCD a Rhombus?

1) Diagonals of ABCD intersect each other at 90 degrees
2) Diagonals of ABCD are equal in dimension

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Diagonals of the Quadrilateral ABCD intersect each other at 90 degrees: Quadrilateral can be Rhombus or Kite. Hence, Statement-1 is insufficient.

Diagonals of the Quadrilateral ABCD are equal in dimension: Quadrilateral can be Square (note that Square is a Rhombus with each interior angle as 90 degrees) or Rectangle or a Trapezium with equal non-parallel sides. Hence, Statement-2 is insufficient.

Both statements together: Diagonals of Quadrilateral ABCD intersect each other at 90 degrees and are equal in dimension. The quadrilateral has to be a Square (which is a Rhombus with each interior angle as 90 degrees). Thus, both the statements combined give a definite answer. Hence, both the statements together are sufficient to answer the question.

Answer: C. However, OA says it's E. How? If not please modify the OA.
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St1: Quadrilateral is a Square, Rhombus or Kite.

St2: Quadrilateral is a Square, Rectangle or an Isosceles Trapezoid.

Combining St1 and St2: Quadrilateral is a Square. A square is a special case of Rhombus.

Answer: C
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Is Quadrilateral ABCD a Rhombus?

1) Diagonals of ABCD intersect each other at 90 degrees
2) Diagonals of ABCD are equal in dimension

Source: https://www.GMATInsight.com

I don't understand why statement B uses the term "dimension"- doesn't dimension usually imply two numbers as in 5 x 5 or 7 x 11? Can someone please clarify this kudos. Initially I thought that that's what the statement meant, but then I second guessed myself and though that well if it's saying dimensions then maybe the question refers to four triangles that make up a square or rectangle for example.


C
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The OA is wrong. Answer is E. See attachment in which diagonals are equal and cross at 90 degree.
Attachments

1.png
1.png [ 4.88 KiB | Viewed 6003 times ]

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Hi Bunuel

Please review my answer above. If I'm correct, the OA has to be changed to E.
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OA seems wrong. I came up with answer E, and found the last post supporting that explanation. Diagonals are intersecting and not bisecting,
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I would also concur with the previous two posts. I got E as well since the diagonals do not bisect each other.
Bunuel Request you to please update the OA or else correct us if we are mistaken.

Thanks
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NikMan
I would also concur with the previous two posts. I got E as well since the diagonals do not bisect each other.
Bunuel Request you to please update the OA or else correct us if we are mistaken.

Thanks
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Yes, it should be E. Edited. Thank you.
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