Let b R and f : R\[b] R be a function. We write limitxb f
Chapter , Problem 31(choose chapter or problem)
Let b R and f : R\[b] R be a function. We write limitxb f (x) = L and say that L is the left-hand limit of f at b if for every > 0 there is a > 0 such that x < b and 0 < |x b| < implies | f (x) L| < . (a) Formulate a definition of right-hand limit, or limitxb+ f (x). (b) Find limitx01/(1 + e1/x ) and limitx0+1/(1 + e1/x ). (c) Sketch the graph of 1/(1 + e1/x )
Unfortunately, we don't have that question answered yet. But you can get it answered in just 5 hours by Logging in or Becoming a subscriber.
Becoming a subscriber
Or look for another answer