Graph an ellipse with the center at the origin

The video tutorial explains how to analyze and graph ellipses. It covers identifying key components such as A, B, and C values, determining the center, and graphing the ellipse. The tutorial emphasizes the importance of understanding the relationship between these values and their geometric representation. It also provides guidance on estimating and graphing the foci, using practical examples and visual aids to enhance comprehension.

What is the relationship between A and B in an ellipse?

• A is always larger than B

• A is always smaller than B

• A is always equal to B

• A and B are unrelated

If A^2 is 64, what is the value of A?

• 8

• 10

• 12

• 6

How do you find the value of C^2 in an ellipse?

• C^2 = A^2 + B^2

• C^2 = B^2 - A^2

• C^2 = A^2 * B^2

• C^2 = A^2 - B^2

Where is the center of the ellipse located in this example?

• (2, 2)

• (1, 1)

• (0, 0)

• (-1, -1)

What determines the orientation of the major axis in an ellipse?

• The value of A

• Whether A^2 is under X or Y

• The value of C

• The value of B

How do you determine the position of the co-vertices?

• By moving along the major axis

• By moving randomly

• By moving along the minor axis

• By moving diagonally

How can you estimate the position of the foci on a graph?

• By estimating between known square roots

• By guessing

• By calculating the exact value

• By using a calculator