The Bisection Method is a numerical technique to find roots of a continuous function where the function changes signs over an interval. The main idea leverages the Intermediate Value Theorem, which ...
''' root = bisection(f,x1,x2,switch=0,tol=1.0e-9). Finds a root of f(x) = 0 by bisection. The root must be bracketed in (x1,x2). Setting switch = 1 returns root = None if f(x) increases upon bisection ...
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