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a. (2 pts) Give the ε - N definition of: The sequence of functions (fr) converges to f on S pointwise. b. (2 pts) Give t
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a. (2 pts) Give the ε - N definition of: The sequence of functions (fr) converges to f on S pointwise. b. (2 pts) Give t
a. (2 pts) Give the ε - N definition of: The sequence of functions (fr) converges to f on S pointwise. b. (2 pts) Give the ε – N definition of: The sequence of functions un converges to , on uniformly. , c. (1 pt) Suppose there exists some B> 0 such that \fn(x) < B for all n E N and x E S. Suppose also that fn + f on S pointwise. Show that f is bounded on S.
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