- Simple project on IEEE 754 & 2's complement => main.py
- Comparative study of real zero methods for real functions. => ./Zero_Functions
Development of a program that applies the following computational methods for real zero of real functions:
- M1- Bisection;
- M2- False Position;
- M3 - Newton;
- M4 - Secant;
The program should calculate the zeros for the following functions, intervals, and precision:
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F1: 7x^3 - x^2 - 28x + 4 for the interval [0, 1] and precisions ε = ε1 = 10^-5 and ε2 = 10^-6.
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F2: 6x^4 - 7x^3 - 33x^2 + 35x + 15, for the intervals [-3, -2], [-1, 0], [1, 2], and [2, 3] for precisions ε = ε1 = 10^-7 and ε2 = 10^-7.
Note: In total, for each method, there will be 5 tables, one for each function/interval. Each table should include:
- k, ak, bk, xk, f(ak), f(bk), f(xk), and bk - ak.
Finally, print the chosen x value.
The technologies used to develop the project are very simple.
Project Developer: I am student of the Federal University of Mato Grosso - Class of 2022.
| Anthony Ricardo Rodrigues Rezende |
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- Email: anthony_rodriguespereira@outlook.com
- LinkedIn: Anthony's LinkedIn
Useful resources that we would like to give credit for.
- IC UFMT https://www.ic.ufmt.br/
- Cálculo Numérico - Matemática Universitária https://www.youtube.com/watch?v=82sOSjmw_aM&list=PLJVeWGwSovVmGe8oZuhBClC-rIYTH9mAZ