The Bisection Method is a numerical technique used to find the roots of a continuous function. It works by repeatedly dividing an interval in half and selecting the subinterval where the function changes sign. This indicates that a root lies within that subinterval. The process continues until the interval is sufficiently small, providing an approximate value for the root. This method is simple and reliable, making it a popular choice in mathematics and engineering. It requires only that the function is continuous and that the initial interval contains a root. The Bisection Method is particularly useful for solving equations where other methods may fail.