line segment AB is parallel to another line - segment CD.O is the mid point of AD show that
(1) triangle AOB=triangle DOC
(2)O is also mid - point of BC
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Step-by-step explanation:
given AB=CD
O is the mid point
to proof =ABC is congruent to DOC
proof = in triangle AOB and DOC ,
AB=CD (given )
<OAB = <ODC (alternate interior angle )
<AOB =<DOC (vertically opposite angle )
therefore , triangle AOB is congruent to DOC (ASA rule )
OB =OC ( c.p.c.t )
hence, o mid point of BC
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