converges to zero (I think)
If a monotone sequence An is convergent, then a limit exists for it. On the other hand, if the sequence is divergent, then a limit does not exist.
The limit should be 0.
A convergent series is a series whose terms approach a finite limit as the number of terms approaches infinity. In other words, the sum of the terms in a convergent series approaches a finite value. On the other hand, a divergent series is a series whose terms do not approach a finite limit as the number of terms approaches infinity. The sum of the terms in a divergent series does not converge to a finite value.
A convergent sequence is an infinite sequence whose terms move ever closer to a finite limit. For any specified allowable margin of error (the absolute difference between each term and the finite limit) a term can be found, after which all succeeding terms in the sequence remain within that margin of error.
The existence of matter is not infinite, as there is a limit to the amount of matter in the universe.
The answer is undefined becaus infinite has no limit.
finite, has a limit
At Divergent boundaries two plates split and tear apart moving away from one another, while at Convergent boundaries plates moves toward each other from opposite directions.
Infinity
infinite
"Infinite" is from Latin infinitus "unlimited," from the negative prefix in- plus finis "limit, boundary."
unilateral means limit is 0 to infinite and bilateral means -infinite to +infinite in laplace transform