If the non parallel sides of a trapezium are equal , prove that it is cyclic
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Given ABCD is a trapezium whose non-parallel sides AD and BC are equal.
If a line is drawn parallel to the base of an isosceles triangle to intersect its equal sides, prove that the quadrilateral, so formed is cyclic. If a pair of opposite sides of a cyclic quadrilateral are equal, then prove that its diagonals are also equal
If a line is drawn parallel to the base of an isosceles triangle to intersect its equal sides, prove that the quadrilateral, so formed is cyclic. If a pair of opposite sides of a cyclic quadrilateral are equal, then prove that its diagonals are also equal
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