Bisection Method
Bisection Method The bisection method finds an approximate root of a continuous function on an interval. It applies when the function has opposite signs at the two endpoints. If: $$ f(l) \cdot f(r) \le 0 $$ and $f$ is continuous, then a root exists somewhere in $[l, r]$. Problem Given a continuous function $f$ and an interval $[l, r]$, find a value $x$ such that: $$ f(x) = 0 $$...