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  1. Limits: Numeric Solutions Now that you know how to solve a limit graphically, you may be asking yourself: ‘That’s great, but what about when there isn’t a graph in the problem?’ That is a good …

  2. (Limit of a difference) (Given limit, limit of a constant) Now I’ll put together a lot of the previous results to prove the rule for the limit of a product.

  3. Limit Theorems Basic Properties of Limits - Let f : A n m and g : A n m with x0 A or a −→ R ⊂ R −→ R ∈ boundary point of A. If lim f(x) = b1 and lim g(x) = b2, then

  4. Here’s the good news: We won’t have to identify ε and δ every time we want to find a limit. Limits have properties that we will use to make the process much more expedient.

  5. Limits are a very powerful tool in mathematics and are used throughout calculus and beyond. The key idea is that a limit is what I like to call a \behavior operator". A limit will tell you the …

  6. The value of the function f(x) at the point x = a, plays no role in determining the value of the limit of the function at x = a (if it exists), since we only take into account the behavior of a function …

  7. One-sided limits will always exist. An “overall” limit will only exist when the one-sided limits are equal.