Show that the sequence ${x_n}$ defined by $x_n = ( 1 + 1/n)^n$ is a convergent sequence
I've just answer : the proof will begin by demonstrating that the sequence is :
$1$. Monotonic increasing that is $x_n < x_{n+1}$
$2$.bounded above
Show that the sequence ${x_n}$ defined by $x_n = ( 1 + 1/n)^n$ is a convergent sequence
I've just answer : the proof will begin by demonstrating that the sequence is :
$1$. Monotonic increasing that is $x_n < x_{n+1}$
$2$.bounded above