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Re: ABCG and CDEF are squares with the same area that touch at p [#permalink]
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Draw it! You should end up with two squares oriented the same way touching at C. The squares have the same area, so their sides must be the same length. Plug in a side length for the squares to simplify the comparison—try 2. A square cut in half along its diagonal yields a pair of 45-45-90 triangles, so these two squares with sides of 2 each have diagonals of \(2 \sqrt{2}\) Diagonals AC and CE connect to form segment AE. Quantity A is 3 × 2 = 6, and Quantity B is \(2 \sqrt{2}+ 2 \sqrt{2} = 4 2 = 4 (1.4)=5.6\)

A is the answer
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Re: ABCG and CDEF are squares with the same area that touch at p [#permalink]
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I did this and got different answer. What's wrong in this approach Carcass sir
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Re: ABCG and CDEF are squares with the same area that touch at p [#permalink]
if we know ∠bcg and ∠acf are 90..then ∠bcd and ∠gcf are also 90...change your dig. accordingly, you'll see.
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Re: ABCG and CDEF are squares with the same area that touch at p [#permalink]
Richa1993 wrote:
if we know ∠bcg and ∠acf are 90..then ∠bcd and ∠gcf are also 90...change your dig. accordingly, you'll see.

Can you please upload a photo, I still could not get it .
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Re: ABCG and CDEF are squares with the same area that touch at p [#permalink]
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