The following two-column proof with missing statement proves that the diagonals of the rectangle bisect each other Statement Reason ABCD is a rectangle. Given AB and CD are parallel. Definition of a Parallelogram AD and BC are parallel. Definition of a Parallelogram ZCAD LACB Alternate interior angles theorem Definition of a Parallelogram LADB LCBD Alternate interior angles theorem AADE ACBE Angle-Side-Angle (ASA) Postulate

Q: Theorem: If one pair of opposite sides of a quadrilateral are both parallel and congruent, the…

A: Given: In quadrilateral ABCD one pair of opposite sides are parallel and congruent, i.e.…

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A: We will check the given problem.

Q: In the construction below, line segment ED is the perpendicular bisector of line segment AB. All…

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Q: John wrote a proof for the congruency of the opposite sides of a parallelogram as shown below. Which…

A: Given that:

Q: In the diagram below, parallelogram ABC has diagonals AC and BD that intersect at point E.

A: Given ABCD is a parallelogram. E is the point of intersection of diagonals.

Q: Parallelogram  ABCD with diagonals  AC and  BD is displayed.   See Attachment, please.   It is…

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Q: m. Coprne Copman A If, in the figure above, CD = 1, AB = 2, and AD = 6, then BC = %3D (A) 5 (C) 2 +…

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Q: How are the diagonals of every parallelogram related? I. The diagonals are the same length. II. The…

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