What are Examples of method of bisection?

The method of bisection is a numerical technique for finding roots of continuous functions. Examples include finding the root of ( f(x) = x^2 - 4 ) by initially selecting an interval, such as ([0, 3]), and repeatedly halving the interval based on the sign of the function at the midpoint. Another example is solving ( f(x) = \cos(x) - x ) over the interval ([0, 1]), where the bisection method helps narrow down the root through iterative halving until the desired accuracy is achieved.