Chapter 1 – Bisection Method

Nonlinear equations are mathematical expressions that describe a relationship between two or more
variables where the relationship is not proportional or linear. In other words, nonlinear equations are
those that involve at least one term that has a power greater than one, or products or ratios of variables,
which create curves and nonlinear relationships between the variables.
For any problem of the form f(x) = 0, the solution process includes finding the value of x that will satisfy
the equation f(x) = 0.
The solution to a nonlinear equation is a set of values for the variables that satisfies the equation. In other
words, the solution is the point or points on the graph of the equation where it intersects with the x- or
y-axis, or where the function evaluates to zero. Finding the solution to nonlinear equations can be a
challenging task, and it may require analytical or numerical methods to obtain an accurate solution.

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