Let $m$ is anbe positive integer, and consider the recursion
$$x_{n+1}=\frac{1}{m+1-nx_n}$$$$x_{n+1}=\frac{1}{m+1-nx_n}.$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$.
$m$ is an positive integer,
$$x_{n+1}=\frac{1}{m+1-nx_n}$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$
Let $m$ be positive integer, and consider the recursion
$$x_{n+1}=\frac{1}{m+1-nx_n}.$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$.
Does the limit of $x_n$, defined by $x_{n+1}=1/(m+1-nx_n)$ exist?
m$m$ is an positive integer,
$$x_{n+1}=\frac{1}{m+1-nx_n}$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$
Does the limit of $x_n$ exist?
m is an positive integer,
$$x_{n+1}=\frac{1}{m+1-nx_n}$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$
Does the limit of $x_n$, defined by $x_{n+1}=1/(m+1-nx_n)$ exist?
$m$ is an positive integer,
$$x_{n+1}=\frac{1}{m+1-nx_n}$$
Does the limit of $x_n$ exist?
I'm guessing the limit doesn't exists for any $m$
