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Calculation of all the roots of the nonlinear equation F(X)=0 in the interval (A, B) by the bitwise approximation method

Calculation of all the roots of the nonlinear equation F(X)=0 in the interval (A, B) by the bitwise approximation method

OS
Windows
DEVELOPMENT
Microsoft Visual C++ 2008
LANGUAGE
C++
PRICE
7 USD
Description
The bitwise approximation method allows you to find all the roots on the segment [a, b] with a given accuracy e. This method refers to step methods, based on the fact that the current approximation to the solution Xn at each new step is incremented by h as Xn=Xn+h and F(Xn) is calculated. If the new value of the objective function is 'better' than the previous one, then the variable X is given a new increment. If the function is 'deteriorated', then the search in this direction is completed.
The program contains the values ​​Xi of the equation i= 0.2718*X*exp(-10*X)+0.00000001*(exp(20*X)-1), F(X)=(1-X)/125-i, but this equation can be changed to another equation.
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