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For a function e z - az n , using a rouche's theorem, i found that the function has n roots in a unit circle
For a function ez - azn, using a rouche's theorem, i found that the function has n roots in a unit circle but i can't prove that if n=2, they are all real.
I think it's related to if z is a root, conjugate of z is a root but i can't think further.
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