(a+b+c)(a^2+ab+bc+c^2)=

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Solution for (a+b+c)(a^2+ab+bc+c^2)= equation:


Simplifying
(a + b + c)(a2 + ab + bc + c2) = 0

Reorder the terms:
(a + b + c)(ab + a2 + bc + c2) = 0

Multiply (a + b + c) * (ab + a2 + bc + c2)
(a(ab + a2 + bc + c2) + b(ab + a2 + bc + c2) + c(ab + a2 + bc + c2)) = 0
((ab * a + a2 * a + bc * a + c2 * a) + b(ab + a2 + bc + c2) + c(ab + a2 + bc + c2)) = 0

Reorder the terms:
((abc + ac2 + a2b + a3) + b(ab + a2 + bc + c2) + c(ab + a2 + bc + c2)) = 0
((abc + ac2 + a2b + a3) + b(ab + a2 + bc + c2) + c(ab + a2 + bc + c2)) = 0
(abc + ac2 + a2b + a3 + (ab * b + a2 * b + bc * b + c2 * b) + c(ab + a2 + bc + c2)) = 0

Reorder the terms:
(abc + ac2 + a2b + a3 + (ab2 + a2b + bc2 + b2c) + c(ab + a2 + bc + c2)) = 0
(abc + ac2 + a2b + a3 + (ab2 + a2b + bc2 + b2c) + c(ab + a2 + bc + c2)) = 0
(abc + ac2 + a2b + a3 + ab2 + a2b + bc2 + b2c + (ab * c + a2 * c + bc * c + c2 * c)) = 0
(abc + ac2 + a2b + a3 + ab2 + a2b + bc2 + b2c + (abc + a2c + bc2 + c3)) = 0

Reorder the terms:
(abc + abc + ab2 + ac2 + a2b + a2b + a2c + a3 + bc2 + bc2 + b2c + c3) = 0

Combine like terms: abc + abc = 2abc
(2abc + ab2 + ac2 + a2b + a2b + a2c + a3 + bc2 + bc2 + b2c + c3) = 0

Combine like terms: a2b + a2b = 2a2b
(2abc + ab2 + ac2 + 2a2b + a2c + a3 + bc2 + bc2 + b2c + c3) = 0

Combine like terms: bc2 + bc2 = 2bc2
(2abc + ab2 + ac2 + 2a2b + a2c + a3 + 2bc2 + b2c + c3) = 0

Solving
2abc + ab2 + ac2 + 2a2b + a2c + a3 + 2bc2 + b2c + c3 = 0

Solving for variable 'a'.

The solution to this equation could not be determined.

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