Does permutating the sides help?
As shown to the right, I've drawn a quadrilateral such that
- it has side lengths 7, 15, 20, and 24,
- two of its interior angles are each and
- it is inscribed in a circle.
The area of this quadrilateral is simply the sum of the areas of two right triangles:
Is it possible to construct another quadrilateral satisfying all 3 of the above criteria that does not have an area of 234?
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0 solutions
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