what is the result of multiplication of complex numbers -√3+i and 1/8(cos5π\3+iSin5π\3
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Step-by-step explanation:
De Moivre’s Theorem
De Moivre's theorem. If the complex number
Z = r(cos a + i sin a), then
Z=zn=rn[cosna+sinna] in this case r=2rn=8
or we can use Root
De Moivre's theorem can be extended to roots of complex numbers yielding the nth root theorem. Given a complex number z = r(cos α + i sinα), all of the nth roots of z are given by
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