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Mathematics, 22.11.2019 04:31 smart57
Let f be an entire function such that |f(z)| ≤ a|z| for all z, where a is a fixed positive number. show that f has the form f(z) = az, where a is a constant. hint: show that the second derivative of f is identically zero
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Let f be an entire function such that |f(z)| ≤ a|z| for all z, where a is a fixed positive number. s...
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