Prove that in △ABC external bisector of angle A, external bisector of angle B and
internal bisector of angle C are concurrent.
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Answer:
Correct option is
D
90
∘
In ∠ABC , BD is the internal bisector
Then ∠ABD=∠DBC ,
In ∠ABF ,BE is the external bisector
Then ∠ABD=∠DBC ,
The line FBC is strata line
Then ∠ABD∠DBC+∠ABF+∠EBF=180
=2(∠ABD+∠ABF)=180
=(∠ABD+∠ABF)=90
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Then angle between the internal and external bisectors is 90
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Step-by-step explanation:
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