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Byju's Answer
Standard VII
Mathematics
RHS Criteria for Congruency of Triangles
In the figure...
Question
In the figure, seg
B
D
⊥
s
i
d
e
A
C
,
s
e
g
D
E
⊥
s
i
d
e
B
C
, then show that
D
E
×
B
D
=
D
C
×
B
E
.
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Solution
In
△
B
E
D
and
△
B
D
C
∠
B
E
D
=
∠
B
D
C
∠
D
B
E
=
∠
D
B
C
So,
△
B
E
D
and
△
B
D
C
are similar
If two triangles are similar then there corresponding sides are proportional
D
E
D
C
=
B
E
B
D
⟹
D
E
×
B
D
=
D
C
×
B
E
Hence proved.
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Q.
Ray BD is angle bisector of
∠
ABC of
∆
ABC and seg AB
≅
seg BC, then show that seg. AD
≅
seg DC i.e. seg BD is median of
∆
ABC.