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Answers
Answer:
in triangle AOB and triangle SOR
RS =AB ( given)
angle ORS = angle OBA ( alternative angles )
angle OSR = angle OAB ( same)
triangle AOB is congruent to triangle SOR ( ASA criterion)
as OR =OB ( corresponding side of a congruent angle )
O is the mid point of BR
Answer:
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Step-by-step explanation:
In this figure
AB is parallel to RS
O is the mid point AS which shows that AO=OS
we have to find that
triangle AOB is congruent to triangle SOR
AB = RS (given)
Angle ROS=Angle AOB (vertically opposite angle)
AO=OS (showed above)
so by SAS criteria triangle AOB is congruent to triangle SOR
and
O is the mid point because as we know that angle is also equal from O in both the triangles and O is the mid point of AS and AB = SR then by taking these measures if we will make the diagram we will find that O is also the mid point of RB.
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