Let f R R be continuous on R. For kEN, define fr : R→R by Prove that for all L> 0 we have that (ft)KEN converges uniformly on (-L, L] to ƒ. (Here the significance of the factor ; is that it equals 4

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Chapter2: Second-order Linear Odes
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Let f: R R be continuous on R. For k E N, define fr : R → R by
Prove that for all L> 0 we have that (fi)KEN converges uniformly on (-L, L] to ƒ. (Here
the significance of the factor is that it equals
Transcribed Image Text:Let f: R R be continuous on R. For k E N, define fr : R → R by Prove that for all L> 0 we have that (fi)KEN converges uniformly on (-L, L] to ƒ. (Here the significance of the factor is that it equals
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