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Lösung 3.4:3

Aus Online Mathematik Brückenkurs 2

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A polynomial equation which has real coefficients always has complex conjugate roots. We can therefore say directly that the equation, in addition to the roots z=2i and z=1+i, has roots z=2i=2i and z=1+i=1i. Because the equation is of degree 4, it does not have more than 4 roots.

The answer is thus

z=2i2i1+i1i.