a+b+c=0 proof that a3+b3+c3=3abc
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Answer:
We know,
a3 +b3 +c3 −3abc=(a+b+c)(a2 +b2+c2 −ab−bc−ca)
Putting a+b+c=0 on RHS, we get,
a3 +b3+c3 −3abc=0
⟹a3+b3+c3 =3abc, Hence proved.
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