Question:
Show that the sequence is convergent by computing its limit when n -> ∞
a(n) = (e^-n)/[1-n^(1/n)]
Related Equations:
lim [n -> ∞] a(n) = L
My Attempt:
I tried using l'hopitals rule however it does not work.
Any suggestions???
Question:
Show that the sequence is convergent by computing its limit when n -> ∞
a(n) = (e^-n)/[1-n^(1/n)]
Related Equations:
lim [n -> ∞] a(n) = L
My Attempt:
I tried using l'hopitals rule however it does not work.
Any suggestions???