• sswann222
an important corollary to the euler identity i DeMoivre's Theorem, which finds the powers and roots of any complex number. let z=x + iy be a complex number, which we associate with point (x,y) in the plane. using polar coordinates we write z = r(cos theta + i sin theta) = re^i (theta), so that z^m = r e^ (i m theta) = r^m (cos m theta + i sin m theta) (i) z = 1 + i and m = 10 then, (ii) find all six of the roots to x^6 - 1 = 0
Mathematics
• Stacey Warren - Expert brainly.com
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