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Which expression is a fourth root of -1+isqrt3?
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4th root(cos(60) + isin(60)) 4th root(cos(30) + isin(30)) 4th root(cos(280) + isin(280)) 4th root(cos(320) + isin(320))
One way of looking at this is to find the \(\theta\) that satisfies the following.\[\sqrt[4]{-1+i \sqrt 3}=\sqrt[4]{\cos \theta + i \sin \theta}\]Just by looking at the above equation, what can we say that \(\cos \theta\) and \(\sin \theta\) equal?
Im not quite sure, can you please just provide the answer? So i can figure it out myself
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