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Mathematics 4 Online
OpenStudy (anonymous):

The figure below shows rectangle ABCD.

OpenStudy (anonymous):

attach ur work has word doc

OpenStudy (anonymous):

it is

OpenStudy (anonymous):

i cant open it

OpenStudy (anonymous):

nor can i..

OpenStudy (anonymous):

thats odd i'll redo it

OpenStudy (anonymous):

its your word, its a newer/older version than mine, and it wont open. try something else.

OpenStudy (anonymous):

OpenStudy (anonymous):

can u open it? @huneya

OpenStudy (anonymous):

no sorry

OpenStudy (anonymous):

just copy paste the doc

OpenStudy (anonymous):

Ooh, it's a proof.. I dont know how to do proofs..well I do, but I'm very bad

OpenStudy (anonymous):

The figure below shows rectangle ABCD. The two-column proof with missing statement proves that the diagonals of the rectangle bisect each other. Statement Reason ABCD is a rectangle. Given and are parallel Definition of a Parallelogram and are parallel Definition of a Parallelogram ∡CAD ≅ ∡ACB Alternate interior angles theorem Definition of a Parallelogram ∡ADB ≅ ∡CBD Alternate interior angles theorem Angle-Side-Angle (ASA) Postulate CPCTC CPCTC bisects Definition of a bisector Which statement can be used to fill in the blank space?

OpenStudy (anonymous):

rectangle is SAS postulate

OpenStudy (anonymous):

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