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If \(a\) and \(b\) are the roots of \(x^2-2x+4=0\), then \(a^9 +b^9 = ?\\ a^{10} + b^{10} = ?\)
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you can use demoivre's theorem , if you change the complex roots to polar trig form
or exponential trig form
that works nicely!!!
It makes sense because of the \(\large \pm\) in the quadratic formula.
To me anyway. That logic could be completely wrong...but, idk
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a,b= x^2-2x-1+4=0 (x-1)^2=-3 x=+/- sqrt3 i + 1 \[a= 1+\sqrt3 i\\ b= 1-\sqrt3 i\] polar form now
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