Show that $ \sqrt{n}(\sqrt{n} + 1) \leq 2n $ by any way possible, when $n\geq1$.

To show that this inequality is true I jotted down some inequalities that seemed similar to this like: $ \sqrt{n}(\sqrt{n}+1) \geq \sqrt{n}(\sqrt{n}) = n $ and $ 2n \geq n $ but I can't find a way to somehow use them to show the given inequality.