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siddhartharao77:
(a+b+c) or (a+b+c)^3?
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We know that if a + b + c = 0 , then a^3 + b^3 + c^3 = 3xyz.
Given Equation is in the form of a^3 + b^3 + c^3.
= > (a^3)^1/3 + (b^3)^1/3 + (c^3)^1/3 = 3(a^1/3) * (b^1/3) * (c^1/3)
= > a + b + c = 3(abc)^1/3.
On cubing both sides, we get
= > (a + b + c)^3 = (3(abc)^1/3)^3
= > (a + b + c)^3 = 27abc.
Hope this helps!
Given Equation is in the form of a^3 + b^3 + c^3.
= > (a^3)^1/3 + (b^3)^1/3 + (c^3)^1/3 = 3(a^1/3) * (b^1/3) * (c^1/3)
= > a + b + c = 3(abc)^1/3.
On cubing both sides, we get
= > (a + b + c)^3 = (3(abc)^1/3)^3
= > (a + b + c)^3 = 27abc.
Hope this helps!
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Hi,
Please see the attached file!
Thanks
Please see the attached file!
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