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Answer :
Final answer:
If the diagonals of the quadrilateral WXYZ bisect each other, it's a condition sufficient to prove that WXYZ is a parallelogram
Explanation:
In a quadrilateral, if the diagonals bisect each other, then that quadrilateral is a parallelogram. Given in the question, quadrilateral WXYZ with center point A, the diagonals XZ and WA bisect at A. This condition already matches the definition of a parallelogram where the diagonals bisect each other at some point. Thus, we can conclude that quadrilateral WXYZ is, in fact, a parallelogram.
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