Synthetic division is another, easier, way of carrying out division of polynomials. Look at how it would work for the example above before moving on to an explanation of the process.

Here's how the process of synthetic division works, step-by-step. Divide \(3{x^3} - 4x + 5\) by \((x + 2)\) and state the quotient and remainder. First, make sure the ...

We present an efficient and elementary method to find the partial fraction decomposition of a rational function when the denominator is a product of two highly powered linear factors. The case when ...

This project explores the fundamental concepts of polynomial regression, bias-variance tradeoff, and model generalization within the framework of supervised machine learning. It involves generating ...