If α denotes the number of solutions of |1-i|^x=2^x and β=((|z|)/(arg⁡(z))), where z=π/4(1+i)^4

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For any complex number \( w=c+i d \), let \( \arg (w) \in(-\pi, \pi] \), P where \( i=\sqrt{-1} ...

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