Is the (fractional) power rule true for the limit of a sequence $|a_n|$ at $n to infty$, that is

$$lim_{n to infty}|a_n|^{r}=left(lim_{n to infty}|a_n|right)^{r}$$ for $0<r<1$ assuming that $lim_{n to infty}|a_n|$ exists?

Skip to content
# Is it true that $lim_{n to infty}|a_n|^{r}=left(lim_{n to infty}|a_n|right)^{r}$ for $0<r<1$?

New and Fresh Private + Public Proxies Lists Everyday!

Get and Download New Proxies from NewProxyLists.com

DreamProxies - Cheapest USA Elite Private Proxies
100 Private Proxies
200 Private Proxies
400 Private Proxies
1000 Private Proxies
2000 Private Proxies
ExtraProxies.com - Buy Cheap Private Proxies
Buy 50 Private Proxies
Buy 100 Private Proxies
Buy 200 Private Proxies
Buy 500 Private Proxies
Buy 1000 Private Proxies
Buy 2000 Private Proxies
ProxiesLive
Proxies-free.com
New Proxy Lists Every Day
Proxies123