Answer
See the explanation
Work Step by Step
$f(x)=(1+\frac{1}{x})^x$
$f(10)=2.5937$,
$f(100)=2.7048$,
$f(1000)=2.716923$,
$f(10000)=2.718145$,
$f(100000)=2.718268$,
$f(1000000)=2.718280$,
As $x$ increases. $f(x)$ approaches the number $2.71828182$, also known as $e$ or Euler's constant.