The Adams-Moulton Method is a numerical technique used to solve ordinary differential equations. It is an implicit method, meaning it requires solving an equation at each step to find the next value. This method is particularly useful for problems where high accuracy is needed, as it can provide better results than explicit methods. This method is part of a family of multistep methods, which use previous points to estimate future values. The Adams-Moulton approach combines information from both the current and previous steps, making it effective for stiff equations and improving stability in numerical solutions.