In the given figure, OE and OF bisects <AOC and <COB respectively and OE parallel OF. Show that points A, O , B are collinear.
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Step-by-step explanation:
Since OE bisects ∠AOC
So, ∠AOE=∠EOC
∠EOC=
2
1
∠AOC --- (i)
also ,OF bisects ∠COB
∠COF=∠BOF
∠COF=
2
1
∠BOC ----- (ii)
Now, OE⊥OF
∠EOF=90
∘
∠EOC+∠COF=90
∘
2
1
∠AOC+
2
1
∠BOC=90 °
from (i) and (ii)
∠AOC+∠BOC=180 °
AOB is straight line
Prove.
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