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Let A denote the 'set of quadrilaterals having two diagonals equal and bisecting each other. Let B denote the set of quadrilaterals having diagonals bisecting each other at 90°. Then A∩B denotes
the set of parallelograms
the set of rhombuses
the set of squares
the set of rectangles
Remember:The diagonals of the square and rectangle are equal and bisect each other A = {Square, Rectangle} The diagonals of square and rhombus bisect each other at 90° B = {Square, Rhombus} ∴ A ∩ B={Square} Thus, A∩B denotes the set of squares.
By: Munesh Kumari ProfileResourcesReport error
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