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dertermine the three cubic roots of 8. give the answer in the form a+bj. also give the main root in the exponential form
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If you put 8 into complex polar form raised to the 1/3 power \[ (8 e^{2\pi i})^{\frac{1}{3}} \]
however, you can substitute \( 2 \pi = 4 \pi = 6 \pi \) for the angle and you will find 3 unique roots (before finding repeats)
i recall noticing that "3"roots would divide the unit circle into 3 equal parts starting at (8+0i) then rotating it 120, and another 120 would be the other roots, if im remembering it right
|dw:1345815963337:dw| -4+4sqrt(3)i, and -4-4sqrt(3)i .....
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