In the adjoining figure, OD=OS and <K=<A. prove that ∆KOD congruent to ∆AOS.
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Step-by-step explanation:
angle K= angel A [ GIVEN ]
OD=OS [ GIVEN ]
angle 1 = angle 2 [ Vertically opposite angle]
So, by ASA congruence
it proved that ∆KOD congruent to ∆AOS.
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Answer:
a = k
aos = kod
od = os
kod~aos (ASA)
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