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In most practical problems, the solution of such an equation lies in a range that is determined by physical constraints or by an educated guess. For example, if you are trying to solve a relation for my body mass, knowing that I am a human adult, my mass will never be negative, physical constraint, almost impossible to be less than 20 kg and will not exceed 300 kg. Of course, a good approximation would be the average human mass, around 75 kg, but we are interested, in this section, in a range of values in which the solution may be. This range is called bracket.
What you should expect to learn in this lesson:
What you should expect to learn in this lesson:
What are open methods?
How the bisection method works?
Writing a simple program to use the bisection method
What is the False Position Method?
Introduction
Introduction
Bisection Method
Bisection Method
Bisection Algorithm
Bisection Algorithm
Bisection Example
Bisection Example
Bisection Program
Bisection Program
Code for the bisection method, may be downloaded from GitHub through this link.
The False Position Method
The False Position Method
For the lecture notes on Numerical Analysis, you may check this link
For the lecture notes on Numerical Analysis, you may check this link
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