What is relative minimum and maximmum of a quadratic

The video tutorial explores the differences between linear and quadratic equations, focusing on their graphing properties. Linear equations have no restrictions on their domain and range, extending to infinity. Quadratic equations, however, have restrictions on their maximum and minimum values, known as relative min and max. The tutorial explains how these points relate to the axis of symmetry in a parabola, providing a comprehensive understanding of graphing quadratics.

What are the characteristics of the domain and range of a linear equation?

How does the graph of a quadratic function differ from that of a linear function in terms of restrictions on values?

Describe the behavior of the graph of a quadratic function as the x-values approach positive and negative infinity.

Explain the concept of relative minimum and maximum in the context of quadratic equations.

What is the significance of the axis of symmetry in relation to the relative minimum and maximum of a quadratic graph?