Conic form

Conic form refers to a way of representing quadratic equations that define conic sections—such as circles, ellipses, parabolas, and hyperbolas—using a standardized format. This form involves rewriting the equations so that their geometric shape and orientation become clearer, often by completing the square or using transformations. It helps to identify key features like vertices, axes, and foci, making analysis and graphing more straightforward. Essentially, conic form provides a structured approach to understanding the geometry of these curves through their algebraic descriptions.