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Given: seg CO ≅ seg OB
and ∠ACO ≅ ∠DBO
Now, in ∆ACO and ∆DBO,
∠ACO ≅ ∠DBO (given)
seg OC ≅ seg OB (given)
∠AOC ≅ ∠DOB (vertically-opposite angles)
So,∆ACO ≅ ∆DBO (ASA congruency test)
Then,
∠OAC ≅ ∠ODB (c.a.c.t)
seg AC ≅ seg DB (c.s.c.t)
seg AO ≅ seg DO (c.s.c.t)
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Answer:
ΔABC ≅ ΔDCB by SSS
Step-by-step explanation:
AB = DC (Given)
AC = DB (Given)
BC = BC (Common side)
So by SSS[Side-Side-Side] criteria, ΔABC ≅ ΔDCB
For additional information you can also use this proved statement with CPCT to show that -
∠ABC = ∠DCB
∠BCA = ∠CBD
∠CAB = ∠BCD
Cheers :)
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