SOLUTION: Hello tutor the questions says
Given: In square ABCD, diagonal AC is drawn
Prove: If the midpoints of the sides of a square are joined in order, another square is f
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-> SOLUTION: Hello tutor the questions says
Given: In square ABCD, diagonal AC is drawn
Prove: If the midpoints of the sides of a square are joined in order, another square is f
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Question 1009866: Hello tutor the questions says
Given: In square ABCD, diagonal AC is drawn
Prove: If the midpoints of the sides of a square are joined in order, another square is formed.
So can you make a statement and reason chart solving this proof thank you very much you are the best. Answer by ikleyn(52781) (Show Source):
The Theorem is proved there:
In an arbitrary convex quadrilateral the midpoints of its sides are vertices of the parallelogram.
If you add the facts that
in a square the diagonals are congruent,
and
in a square diagonals are perpendicular,
then you will get the proof that you requested.
Please let me know in the "Thank you" section, if you need more explanations.
Do not forget to place the number of the problem (# 1009866) in order I could identify it.