If lim 1/5 n exists, what is its value?
0.5
0
A limit does not exist.
0.2
1/5^n
since |1/5| < 1
(1/5)^n -> 0 as n->∞
To find the value of the limit, we need to understand the concept of limits.
In mathematics, a limit is the value that a function or sequence approaches as the input or index approaches some value.
In this case, the given function is 1/5n. To find the limit of this function as n approaches a certain value, we substitute the value of n into the function and simplify.
However, since you haven't specified the value that n is approaching, we can't determine the exact value of the limit. It is possible that the limit does not exist.
To determine if the limit exists, we need to consider the behavior of the function as n approaches different values. If the function approaches a specific value or values as n approaches different values, then the limit exists.
In the absence of more information, it is not possible to determine the value of the limit for the given function.