Equation
\( |1-i|^x=2^x\)
\(( \sqrt{1^2+(-1)^2})^x=2^x\)
\( (\sqrt{2})^x=2^x\)
\(2^{\dfrac{x}{2}}= 2^x\)
\( \dfrac{x}{2}=x\)
x = 2x
x = 0
Thus, 0 is the only integral solution of the given equation. Therefore, the number of nonzero integral solutions of the given equation is 0 .
Answered by Pragya Singh | 1 year agoShow that 1 + i10 + i20 + i30 is a real number?
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