- #1
Treadstone 71
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Let f:[a,b]->R be bounded. Further, let it be continuous on [a,b] except at points a1, a2, ...,an,... such that a1>a2>a3>...>an>...> a where an converges to a. Prove that f is Riemann integrable on [a,b].
It suffices to prove that f is integrable on [a,a1) (I've worked out that part). And that's what I'm having trouble with.
It suffices to prove that f is integrable on [a,a1) (I've worked out that part). And that's what I'm having trouble with.