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Factor x^6-1 completely and find real and complex zeros.
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\[(-1+x) (1+x) (1-x+x^2) (1+x+x^2)\] The first two roots are trivial. -1, and 1. The latter two require the quadratic formula.
rewrite as (x^3)2 - 1^2 that's ((x^3 -1)(x^3+ 1) that's sum of cubes and difference of cubes (x^3 and 1^3) (x-1)(x^2+x +1)(x+1)(x^2 - x +1) so your final answer is (x^2 - 1)(x^2+ x + 1)(x^2 - x +1)
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