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Okay. A nice one. Refer to post.
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If \[\sqrt{x} + 1/\sqrt{x} = 2\cos(\theta) \] Find \[x^6 + 1/x^6\]
\[\sqrt{x}=y\] your equation is
\[y^2-2ycos \theta+1=0\]
solve for y find x
\[y=\frac{ -b \pm \sqrt{b^2-4*a*c} }{ 2*a }\] a=1, b= -2 cos theta and c=1
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going with\[\sqrt{x}=e^{i\theta}\]\[x^6+x^{-6}=e^{12i\theta}+e^{-12i\theta}=2 \cos 12\theta\]
@mukushla Precisely the best way to do this. Well done.
thank u
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