2. In Fig. 13.23, AB = CD and AB || CD Prove that AABO ADCO. A O D B
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Answer:
GIVEN
AB= CDAB ll CD
To prove
\sf{ \triangle \: ABO ≅\: \triangle \: DCO}△ABO≅△DCO
Solution
consider ∆ ABO and ∆ DCO
AB= CD [ given]
angle BOA= angle DOC [ vertically opposite angles ] since AB ll CD
angle OBA = OCD [ vertically opposite angles] since AB ll CD
Therefore by AAS criteria ∆ ABO ≅ DCO
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