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Graduate A Problem About Uniformly Continuous functions
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Graduate A Problem About Uniformly Continuous functions
Let I be the interval I=[0,infinity). Let f: I to R be uniformly continuous. Show there exist positive constants A and B such that |f(x)|<=Ax+B for all x that belongs to I. Please help me!~ -
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Problem about uniformly continuous
Homework Statement Let I be the interval I=[0,infinity). Let f: I to R be uniformly continuous. Show there exist positive constants A and B such that |f(x)|<=Ax+B for all x that belongs to I. 2. The attempt at a solution Proof by contradiction.- herbyoung
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