If \( (\sqrt{3}-i)^{n}=2^{n}, n \in Z \), the set of integers, then \( n \) is a multiple of (a)...

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If \( (\sqrt{3}-i)^{n}=2^{n}, n \in Z \), the set of integers, then \( n \) is a multiple of If \( (\sqrt{3}-i)^{n}=2^{n}, n \in Z \), the set of integers, then \( n \) is a multiple of
If `(sqrt(3)-i)^n=2^n, n in I`, the set of integers, then n is a multiple of If `(sqrt(3)-i)^n=2^n, n in I`, the set of integers, then n is a multiple of
If (sqrt(3)-i)^n=2^n, n in I, the set of integers, then n is a multiple of | 12 | COMPLEX NUMBER... If (sqrt(3)-i)^n=2^n, n in I, the set of integers, then n is a multiple of | 12 | COMPLEX NUMBER...
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