Traingle ABCD is an isosceles triangle in which AB =AC. also D is a point such that BD=CD. Prove that AD bisects Angle A Angle D.
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Answer:angleBAD=DAC
Step-by-step explanation: coneider triangleBAD andCAD
AB=AC (isosceles triangle,given )
BD=CD( given D midpoint)
AD=AD( common )
Therefore ∆ABD~= ∆ACD (SSS)
IE ang . BAD=CAD (cpct)
Therefore AD bisects ang.A
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Ab=ac given
In triangle. Abc
AngleB=angleC
In triangle abd and triangle acd
<b=<c
Ab=ac
Bd=cd
abd similar acd
By cpct, <bda=<cba=90
Hence proved
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