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Suppose that point P is in the interior of rectangle ABCD. Show that the sums of the areas of triangle ABP and CDP is equal to the sum of the areas of triangles BCP and ADP.
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Proofs, huh?
yeah it sucks
Draw the rectangle so that I can see where the segments are because they're not matching up properly
I already tried a couple different ways and not every triangle actually forms a triangle. I think something is wrong with your question. Double check that you wrote everything down properly.
I'll show you what I did
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it seems interesting
When it says triangle ABCD, it goes clockwise so it can't go A, C, B, D. It must go A, B, C, D
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