I've been given the following question but I'm unsure if there are actually any answers:
Give examples of functions f,g:R→R which are uniformly continuous such that f is not bounded but g is bounded.
I know that if f:(a,b)→R is uniformly continuous then f is bounded so surely there is no such example for f ?
Answer
What about f(x)=x and g(x)=A?
No comments:
Post a Comment