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Problem
Problem
If area of
△
A
B
C
\triangle ABC
△
A
B
C
,
Δ
\Delta
Δ
and
∠
C
\angle C
∠
C
, are given and if the side
c
c
c
opposite to given angles is minimum, then a.
a
=
2
Δ
sin
C
a = \sqrt{\frac{2\Delta}{\sin C}}
a
=
s
i
n
C
2Δ
b.
b
=
2
Δ
sin
C
b = \sqrt{\frac{2\Delta}{\sin C}}
b
=
s
i
n
C
2Δ
c.
a
=
4
Δ
sin
C
a = \frac{4\Delta}{\sin C}
a
=
s
i
n
C
4Δ
d.
b
=
4
Δ
sin
2
C
b = \frac{4\Delta}{\sin^2 C}
b
=
s
i
n
2
C
4Δ
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