XI Trigonometric Functions In a triangle ABC, prove that a^3 sin B C +b^3 sin C A +c^3 sin A B

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In any \( \triangle A B C \), prove that \[a^{3} \sin (B-C)+b^{3} \sin (C-A)+c^{3} \sin (A-B)=0\] In any \( \triangle A B C \), prove that \[a^{3} \sin (B-C)+b^{3} \sin (C-A)+c^{3} \sin (A-B)=0\]
In any `DeltaABC`, prove that : `a^3 sin (B-C) + b^3 sin (C-A) + c^3 sin (A-B) = 0` In any `DeltaABC`, prove that : `a^3 sin (B-C) + b^3 sin (C-A) + c^3 sin (A-B) = 0`
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