Consider a sequence of estimators $\hat{\theta}_n$ for a parameter $\theta$ that satisfies $\sqrt{n}(\hat{\theta}_n - \theta) \xrightarrow{d} N(0, V)$. If we define a transformation $g(\theta) = \theta^2$ where $\theta > 0$, what is the asymptotic distribution of $\sqrt{n}(g(\hat{\theta}_n) - g(\theta))$ according to the Delta Method?