determine-the-limit-as-n-to-infty-of-the-sequence-dn-fracsqrt16n4-8n20n2-4-or-st

Question

Determine the limit as n→∞ n 	o \infty  of the sequence dn=16n4−8n20n2+4 d_n = \frac{\sqrt{$$16n^4 - 8n$$}}{$$20n^2 + 4$$} , or state if it diverges.

Accepted Answer

15\frac15

Answer

00

Answer

25\frac25

Answer

Diverges

Determine the limit as n→∞ n \(\to\) \(\infty\) of the sequence dn=16n4−8n20n2+4 d_n = \(\frac{\sqrt{16n^4 - 8n}\)}{20n^2 + 4} , or state if it diverges.