Important Notice: Our web hosting provider recently started charging us for additional visits, which was unexpected. In response, we're seeking donations. Depending on the situation, we may explore different monetization options for our Community and Expert Contributors. It's crucial to provide more returns for their expertise and offer more Expert Validated Answers or AI Validated Answers. Learn more about our hosting issue here.

SEQUENCE CONVERGENCE Are there unbounded sequences that converge?

0
Posted

SEQUENCE CONVERGENCE Are there unbounded sequences that converge?

0

No; if a sequence a[n] is unbounded it can’t get arbitrarily close to any specific number. It might, however, be the case that a[n] –> infinity or that a[n] –> negative infinity.

Related Questions

What is your question?

*Sadly, we had to bring back ads too. Hopefully more targeted.