If in a `!ABC ,`
`sin^(3)A+sin^(3)B+sin^(3)C=3sinAsinBsinC`, then
`abs({:(a,b,c),(b,c,a),(c,a,b):})`

If in a /_ABC(sin A+sin B)^(2)-sin^(2)C=3sin B sin C,then/_Cis

If in a Delta ABC, sin ^(3) A + sin ^(3) B+ sin ^(3) C =3 sin A .Sin B. sin C, then find the valueof determinant |{:(a,b,c),(b,c,a),(c,a,b):}|.

"In triangle ABC " "c(sin^(2)A+sin^(2)B)=sin C(a sin A+b sin B)

sin(B+C-A)+sin(C+A-B)+sin(A+B-C)=4sin A sin B sin C

In a ABC, prove that sin^(3)A cos(B-C)+sin^(3)B cos(C-A)+sin^(3)C cos(A-B)=3s in As in Bs in

If in a /_ABC,(sin A)/(sin C)=(sin(A-B))/(sin(B-C)) then a^(2):b^(2):c^(2)

In a Delta ABC sin A sin B sin C<=(3sqrt(3))/(8)