D is a point on the side BC of an isosceles triangle ΔABC (AB = AC), such that AD bisects ∠BAC. Then

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\( D \) is a point on the side \( B C \) of a \( \triangle A B C \) such that \( A D \) bisects ...\( D \) is a point on the side \( B C \) of a \( \triangle A B C \) such that \( A D \) bisects ...
If D is a Point on the side BC of a `Delta ABC` such that AD bisects `angleBAC`. ThenIf D is a Point on the side BC of a `Delta ABC` such that AD bisects `angleBAC`. Then
D is a point on the side BC of a ∆ ABC such that AD bisects ∠BAC. Then (A) BD = CD (BD is a point on the side BC of a ∆ ABC such that AD bisects ∠BAC. Then (A) BD = CD (B
D is a point on the side BC of a ABC such that AD bisects ∠BAC. Then (A) BD=CD (B) BABD (C) BDBA ...D is a point on the side BC of a ABC such that AD bisects ∠BAC. Then (A) BD=CD (B) BABD (C) BDBA ...
ABC is a triangle in which ∠B =2∠C and AB = AD. D is a point on the side BC, so that AD bisects ∠BACABC is a triangle in which ∠B =2∠C and AB = AD. D is a point on the side BC, so that AD bisects ∠BAC
ABC is an isoceless triangle in which AB= AC. AD bisects exterior `/_PAC` and CD||AB. Show that...ABC is an isoceless triangle in which AB= AC. AD bisects exterior `/_PAC` and CD||AB. Show that...
In an isosceles triangle ABCwith A B = A C, D and E are points on BCsuchthat B E = C D(see Fig....In an isosceles triangle ABCwith A B = A C, D and E are points on BCsuchthat B E = C D(see Fig....
IX Triangles D is a point on side BC of triangle ABC such that AD = BC Show that AB ADIX Triangles D is a point on side BC of triangle ABC such that AD = BC Show that AB AD