In Fig. AC || BD
Then Prove
️AOC is Congruent to ️BOD
Give Reasons
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Answer: OB= OA (O is the mid-point of AB)
∠AOC=∠BOD [V.O.A.]
OC=OD (O is the mid-point of CD)
By SAS rule,
ΔAOC≅ΔBOD
⇒AC=BD [BY CPCT]
Step-by-step explanation:
Answered by
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Answer:
ANGLE ODB = 60° ( ALTERNATE INTERIOR ANGLE)
ANGLE BOD = 40° ( VERTICALLY OPPOSITE ANGLE )
SO ,
AC = BD ( EACH OF 5 CM )
AOC = BOD ( EACH 40° )
OCA = ODB ( EACH 60° )
BY AAS CONGRUENCY
TRIANGLE AOC CONGRUENT TO TRIANGLE BOD
HOPE IT HELPS
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