The seemingly omnipresence of AM in biological and chemical systems necessitates the treatment of AM in conjunction to SS. Here, we provide the first mathematical framework for capturing the interaction of an active system with SS. We find the validity of Young's Law in its unaltered form for 2D drops and the mechanism of drop spreading and impinging on surfaces through equations that can be solved semi-analytically, thereby illuminatingly revealing the system. Such study shows the importance of elasticity in determining the dynamics of colonies of active cells, provide first-principle foundation for understanding the growth of embryos over uterus , and have potential impact on periodic motion , chaotic mixing , and other facets of the growing field of active nematics. In future studies, it would be remarkable to obtain nonequilibrium solutions to the active arrangement and possibly extend the solution to 3D, which would be a first-principle solution to the formation of multi-cellular organisms.