
Let g: R R. For each positive integer n – 1,2,3,… define functions gn: R -> R by gn -g (x +-). Prove that 1) If g is continuous on IR, then the sequence (sn) converges pointwise to
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Let g: R R. For each positive integer n – 1,2,3,… define functions gn: R -> R by gn -g (x +-). Prove that 1) If g is continuous on IR, then the sequence (sn) converges pointwise to
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