Diagonals pr and sq of a quadrilateral pqrs meet in o. Prove that pq + qr + rs + sp > pr + qs
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Each diagonal is greater the two sides side of triangles formed by 2 adjacent sides of quadrilateral because 2 sides of a triangle are always greater than the third side.
Step-by-step explanation:
So the sum of 2 diagonals are together greater than 4 sides of quadrilateral.
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