Typical application of Runge-Kutta is a fourth order method. See related link.
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The advantage of the modified method is the improved accuracy - the error is of order h3 as opposed to h2, where h is the step size. Since the step size is required to be small for the methods to give fair approximations (h
Experiments can be counterbalanced in order to overcome order effects.
No professions use order of operations. It is just a method of solving an equation.
Scientific method
The rate of convergance for the bisection method is the same as it is for every other iteration method, please see the related question for more info. The actual specific 'rate' depends entirely on what your iteration equation is and will vary from problem to problem. As for the order of convergance for the bisection method, if I remember correctly it has linear convergence i.e. the convergence is of order 1. Anyway, please see the related question.