Graph and identify the parts of a ellipse with vertical major axis

The video tutorial explains how to work with denominators to find a^2, B^2, and C^2, and how to graph these values. It covers the identification of major and minor axes, the calculation of vertices, co-vertices, and foci, and the importance of understanding their positions on the graph. The tutorial emphasizes the relationship between these elements and provides a step-by-step guide to plotting them accurately.

What is the relationship between a^2 and b^2 in the context of the given text?

How do you find the center of a graph based on the information provided?

Explain how to determine the major and minor axes from the given equations.

What steps are involved in finding the vertices of the graph?

Describe the process of calculating the co-vertices based on the center.

What is the significance of the square root of 2 in the context of the co-vertices?

How do the distances from the center to the co-vertices and foci relate to each other?