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Byju's Answer
Standard XII
Mathematics
Conditional Identities
In any traing...
Question
In any traingle ABC,
∑
a
sin
(
B
−
C
)
is equal to
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Solution
∑
a
sin
(
B
−
C
)
=
∑
k
sin
A
sin
(
B
−
C
)
(u\sin g \sin e formulae)
=
k
∑
sin
(
B
+
C
)
sin
(
B
−
C
)
=
k
∑
(
sin
2
B
−
sin
2
C
)
=
k
(
sin
2
B
−
sin
2
C
+
sin
2
C
−
sin
2
A
+
sin
2
A
−
sin
2
B
)
=
0
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Similar questions
Q.
In any
△
A
B
C
,
∑
a
(
sin
B
−
sin
C
)
=
Q.
In
△
A
B
C
,
a
sin
(
B
−
C
)
+
b
sin
(
C
−
A
)
+
c
sin
(
A
−
B
)
is equal to
Q.
Show that in any
△
A
B
C
a
sin
(
B
−
C
)
+
b
sin
(
C
−
A
)
+
c
sin
(
A
−
B
)
=
0
Q.
In a traingle
A
B
C
,
2
a
2
+
4
b
2
+
c
2
=
4
a
b
+
2
a
c
,
then numerical value of
cos
B
is equal to
Q.
In any
Δ
A
B
C
,
prove that :-
b
sin
B
−
c
sin
C
=
a
sin
(
B
−
C
)
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