MATH 401 - NOTES Sequences of functions Pointwise and ...
Thus, {fn} converges pointwise to the function f(x) = 1 on R. Example 4. Consider the sequence {fn} of functions defined by fn(x) = n2xn for 0 ≤ x ≤ 1. Determine whether {f n} is pointwise convergent on [0,1]. Solution: First of all, we observe that fn(0) = 0 for every n in N. So the sequence {fn(0)} is constant and converges to zero. Now ... ................
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