1. The problem is to verify if $\sqrt{3+2} = \sqrt{5}$. 2. Recall the property of square roots: $\sqrt{a+b} = \sqrt{a+b}$, so we first simplify inside the root. 3. Calculate inside the square root: $3+2=5$. 4. Substitute back: $\sqrt{3+2} = \sqrt{5}$. 5. Therefore, $\sqrt{3+2} = \sqrt{5}$ is true.