👉 Chase math, also known as the "chasing method," is a problem-solving technique used to find solutions to equations, particularly quadratic ones, by iteratively refining an initial guess until the desired accuracy is achieved. It involves setting up an equation and then repeatedly subtracting a term that decreases as the guess improves, effectively "chasing" the root of the equation. Starting with an initial guess \( x_0 \), you calculate \( x_{n+1} = x_n - \frac{f(x_n)}{f'(x_n)} \), where \( f(x) \) is the function and \( f'(x) \) is its derivative. This process continues, with each new guess \( x_{n+1} \) being closer to the root than the previous one, until the difference between successive guesses is smaller than a specified tolerance. This method is particularly useful for equations where direct factorization or simple algebraic manipulation isn't feasible.
