You are given the cyclic quadrilateral ABCD. Show that if the diagonals AC and BD have the same length, then a pair of opposite sides of the quadrilateral have the same length (although a different length to the diagonals).

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A: According to question given thatRadius(r)=62

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Q: The vertices of quad. ABCD are A(2, 0). B{1 , 0). C(7, 5), and D{2, 5). Find the area of quad. ABCD

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A: Given that AB=9x-13 and DC=6x+11find x and DC

Q: 2a) would removing get from the resulant quadratic, equations roving get from the resulant…

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Q: Can you prove this quadrilateral is a parallelogram?

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Q: If D is the triangle with vertices (0,0), (82,0), (82,37), then dA=

A: Solved below

Q: Is a square always a rhombus

A: Squares and rhombus

Q: For which quadrilaterals do

A: Given, a quadrilateral in which the diagonals bisect each other and have the same length.…