a) Prove that converges uniformly on (-,). b) Prove that «0 e-xydx converges uniformly on [1, ).
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converges uniformly on (-,).
b) Prove that «0 e-xydx converges uniformly on [1, ).
c) Prove that «0 ye-xydx exists for each y [0, ) and converges uniformly on any [a, b] (0, ) but that it does not converge uniformly on [0, 1].
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dx
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a Since cosx 2 y 2 1 for any y and 1 0 dxx it follows from the Weie...View the full answer
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