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In , and is the midpoint of . Prove that…
MATHEMATICS · Subjective · CBSE · Mathematics · Triangles · Triangles
Problem
In
△
A
B
C
\triangle ABC
△
A
B
C
,
A
B
=
A
C
AB = AC
A
B
=
A
C
and
D
D
D
is the midpoint of
B
C
BC
B
C
. Prove that
A
D
⊥
B
C
AD \perp BC
A
D
⊥
B
C
.
Related theory
Quadrilaterals
Triangle Congruence
Triangle Congruence Criteria
Triangles
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