We explore the connection between two mirror constructions in Gross-Siebert mirror symmetry: toric degeneration mirror symmetry and intrinsic mirror symmetry. After briefly exploring the case of degenerations of elliptic curves, we show that the Gross-Siebert mirror construction for minimal relative log Calabi-Yau degenerations generalizes that for divisorial toric degenerations $X¯\to S$ of K3-s that have a smooth generic fibre. We achieve this by constructing a resolution of $X¯\to S$ to a relative minimal log Calabi-Yau degeneration $X\to S$ and comparing the algorithmic scattering diagram $D¯$ giving rise to the toric degeneration mirror $X¯ˇ$ and the canonical scattering diagram $D$ giving rise to the intrinsic mirror $Xˇ$. Moreover, we vastly expand the construction and obtain a correspondence between the restriction of the intrinsic mirror to the (numerical) minimal relative Gross-Siebert locus and the universal toric degeneration mirror. We also discuss generalizing the results to higher dimensions. In particular, we construct log smooth resolutions for a natural family of toric degenerations of Calabi-Yau threefolds.