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Byju's Answer
Standard VII
Mathematics
Perpendicular Bisector
In the given ...
Question
In the given figure, If
M
L
∥
B
C
and
N
L
∥
D
C
, then
A
M
A
B
=
A
N
A
D
.
A
True
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B
False
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Solution
The correct option is
A
True
In
△
A
C
B
L
M
∥
C
B
A
L
L
C
=
A
M
M
B
........(1)
In
△
A
C
D
L
N
∥
C
D
A
L
L
C
=
A
N
N
D
........(2)
From (1) and (2), we have,
A
M
M
B
=
A
N
N
D
⇒
M
B
A
M
=
N
D
A
N
M
B
A
M
+
1
=
N
D
A
N
+
1
M
B
+
A
M
A
M
=
N
D
+
A
N
A
N
A
B
A
M
=
A
D
A
N
∴
A
M
A
B
=
A
N
A
D
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0
Similar questions
Q.
if ML
∥
BC and NL
∥
DC
then prove that
AM
AB
=
AN
AD