If \( \omega \neq 1 \) is the complex cube root of unity and matrix...

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if `omega!=1` is a complex cube root of unity, and `x+iy=|[1,i,-omega],[-I,1,omega^2],[omega,- if `omega!=1` is a complex cube root of unity, and `x+iy=|[1,i,-omega],[-I,1,omega^2],[omega,-
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Complex Numbers (Cube Roots of 1, unity) : ExamSolutions Maths Video Tutorials Complex Numbers (Cube Roots of 1, unity) : ExamSolutions Maths Video Tutorials