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solve the equation: (z^3)-1=0
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\[z ^{3}-1=0\]
1
including imaginary roots
cube roots of 1 are what you want
\[\large z=1~~~z=\sqrt[3]{-1} ~~~ z=(-1)^{2/3}\]
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1 is one of them others are taken by dividing up the unit circle in to 3 equal parts you will get \[-\frac{1}{2}+\frac{\sqrt{3}}{2}i\] and its conjugate
before we got reset, i tried to write solve \[(z-1)(z^2+z+1)=0\] quadratic formula will give the second two solutions
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