ABC is a triangle with side a, b,c with $a\geq b\geq c$ and
$sin^3A+sin^3 B+ sin^3 C=a^3+b^3 +c^3$
How do I find the largest possible value of a? I tried to use the law of sines ratio, but it didn't help.
ABC is a triangle with side a, b,c with $a\geq b\geq c$ and
$sin^3A+sin^3 B+ sin^3 C=a^3+b^3 +c^3$
How do I find the largest possible value of a? I tried to use the law of sines ratio, but it didn't help.
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