Let f be an entire function, and suppose that for all points n on the real axis,

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Let f be an entire function, and suppose that for all points n on the real axis, f(x) is purely imaginary. Show that f (z) = -f(z) for all z E C. HINT: Let g(z) = if(z); so that g(x) is real for points x on the real axis

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Let f be an entire function, and suppose that for all points n on the real axis,

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