anonymous
  • anonymous
Rectangle ABCD and rectangle EFGH are similar. Provide a proof that supports this. what I have so far: AB=CD BC=AD A,B,=C,D, B,C,=A,D, (definition of a rectangle) angle A= 90 degrees angle B= 90 degrees angle C= 90 degrees angle D = 90 degrees angle A,= 90 degrees angle B,= 90 degrees angle C,= 90 degrees angle D,= 90 degrees (definition of a rectangle) angle A= angle A, angle B= angle B, angle C= angle C, angle D= angle D, (i do not have the reason for this one) any help please?
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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chestercat
  • chestercat
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anonymous
  • anonymous
Mostly you have to prove that the sides are in proportion. Because they are rectangles, we already know then angles are same.
anonymous
  • anonymous
And btw, if angle A = Angle A, and etc. this is called reflexive property
anonymous
  • anonymous
Oh okay, so my next step would be AB=A,B,?

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anonymous
  • anonymous
? What?
anonymous
  • anonymous
after reflexive property, I would need to prove that the sides are proportionate right? So that would be AB=A,B,
anonymous
  • anonymous
what is AB = A,B, There is no such thing?
anonymous
  • anonymous
Line AB and line A,B,? The two different rectangles
anonymous
  • anonymous
The two rectangles are ABCD and EFGH
anonymous
  • anonymous
if you're saying whatever "A,B," is EF then it is not reflexive property
anonymous
  • anonymous
Oh no thats where the confusion is, the two rectangles are ABCD and A,B,C,D, im sorry
anonymous
  • anonymous
Therefore if angle A = angle E, then it is substitution property i believe

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