if a pair of opposite sides of a cyclic quadrilateral are equal, then prove that the other two sides are parallel
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let a circle with centre O , BO and OD are the radius ( given )
to prove - angle ALO = OMD
const. draw a LM which is OL prependicular on AB and OM prependicular CD .
PROOF - angle ALO = angle OMD =90degree ( by const. )
therefore , by alternate interior angle AB parallel to CD .
to prove - angle ALO = OMD
const. draw a LM which is OL prependicular on AB and OM prependicular CD .
PROOF - angle ALO = angle OMD =90degree ( by const. )
therefore , by alternate interior angle AB parallel to CD .
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