https://math.stackexchange.com › questions › 1401901 › the-difference-between-indeterminate...

When your prof says that $\infty + \infty$ is undefined, what he means is this: If $\lim_{x\to a} f(x) = \infty$ and $\lim_{x\to a} g(x) = \infty$, then $\lim_{x\to a} (f(x) + g(x))$ does not exist (that is, is undefined). In this case, we can be a little more precise and say $\lim_{x\to a} (f(x) + g(x))=\infty$. The very fast and ...

https://www.lesbonsprofs.com › cours › limites-formes-indeterminees

Ce cours du chapitre Limites de fonctions t’explique comment calculer les limites de certaines fonctions lorsque les limites sont indéterminées et à utiliser des méthodes pour factoriser les termes de plus haut degré pour déterminer la limite. Formes indéterminées et limites : ce que tu vas réviser. Liste des formes indéterminées.

https://en.wikipedia.org › wiki › Indeterminate_form

A limit taking one of these indeterminate forms might tend to zero, might tend to any finite value, might tend to infinity, or might diverge, depending on the specific functions involved. A limit which unambiguously tends to infinity, for instance / =, is not considered indeterminate. [2]

https://math.stackexchange.com › questions › 2702866 › limits-indeterminate-undefined-form

An indeterminate form indicates that you'll either have to do some extra work beyond substitution to evaluate the limit, or the limit might not exist at all. Proving that a limit does not exist is often easier than computing a limit directly due to the definition of convergence.

https://brilliant.org › wiki › indeterminate-forms

An indeterminate form is an expression involving two functions whose limit cannot be determined solely from the limits of the individual functions. These forms are common in calculus; indeed, the limit definition of the derivative is the limit of an indeterminate form.

https://www.youtube.com › watch

86. 1.5K views 1 year ago #apcalculus #calculus #math. Calculus lesson on numerical limits. We will use a calculator to construct a table of values that will help us determine the limit of a...

https://www.reddit.com › ... › comments › pgbao0 › whats_the_difference_between_dne_and_undefined

Traditionally, “undefined” is reserved for algebraic expressions when they do not have a value for a given set of values for certain variables (e.g., when a division by zero occurs), whereas “does not exist” is reserved for limits.

https://www.themathdoctors.org › zero-divided-by-zero-undefined-and-indeterminate

Put more mathematically: 0/n = 0 for all non-zero numbers n. You get into the tricky realms when you try to divide by zero itself. It's not true that a number divided by 0 is always undefined. It depends on the problem. I'm going to give you an example from calculus where the number 0/0 is defined.

https://math.libretexts.org › Bookshelves › Calculus › Map:_Calculus__Early_Transcendentals...

When evaluating a limit, the forms \(\dfrac{0}{0}\),\(∞/∞, 0⋅∞, ∞−∞, 0^0, ∞^0\), and \(1^∞\) are considered indeterminate because further analysis is required to determine whether the limit exists and, if so, what its value is.