If w is complex cuberoot of unity then
prove that (1+w2)3=-1
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Answer:
Since ,w is cube root of unity, hence by definition.
w^3 = 1
w^3 = 1^3
w^3 - 1^3 = 0
By identity relations in algebra.
(w -1)(1 + w + w^2) = 0
Since, w is not equal to 1, hence what you asked for is proved.
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