Bisection

: It will always find a root if the function is continuous and signs differ at the endpoints.

The plot above shows how the method narrows down the root of 1.7321.732 bisection

: Continue the process until the interval is small enough to meet your desired accuracy . Key Attributes : It will always find a root if

) by testing midpoints between a starting interval where the function changes sign. I can provide more specific details if you tell me: Do you need (e.g., Python, MATLAB, or C++)? bisection

In mathematics and computer science, is a fundamental root-finding method that repeatedly divides an interval in half. It is a "bracketed" method, meaning it requires two initial points that surround a solution to a function. The Bisection Method Overview