in figure if ad is the bisector of angle A show that angle A B is greater than angle BD
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If AD is the bisector of ∠A of triangle ABC, show that AB>DB.
Given AD is the bisector of ∠A of triangle ABC
Hence ∠DAB=∠DAC
∠BDA is the exterior angle of the ∆DAC
Hence ∠BDA> ∠DAC
or ∠BDA > ∠DAB Since ∠DAC=∠DAB
→ AB > BD In a triangle sides opposite to greater angle is greater.
this is the right answer ignore the first
Given AD is the bisector of ∠A of triangle ABC
Hence ∠DAB=∠DAC
∠BDA is the exterior angle of the ∆DAC
Hence ∠BDA> ∠DAC
or ∠BDA > ∠DAB Since ∠DAC=∠DAB
→ AB > BD In a triangle sides opposite to greater angle is greater.
this is the right answer ignore the first
MohikumSakhare:
but how
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