Question
Find the points where the function is not analytic.
Answer :
Word Count : 306
To find the points where the function \[ f(z) = \frac{\log(z+4)}{z^2 + i} \] is not analytic, we need to determine where the function fails to be holomorphic. This happens where: 1. The function is not defined (i.e., points where the denominator is zero). 2. The function is not differentiable (i.e., points where the logarithm function is not analytic). --- ### ____ ___ ___ ____ ______ _______ __________ _________ _______ _____ ________.
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To find the points where the function \[ f(z) = \frac{\log(z+4)}{z^2 + i} \] is not analytic, we need to determine where the function fails to be holomorphic. This happens where: 1. The function is not defined (i.e., points where the denominator is zero). 2. The function is not differentiable (i.e., points where the logarithm function is not analytic). --- ### ____ ___ ___ ____ ______ _______ __________ _________ _______ _____ ________.
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