LINEAR ALGEBRA II es |
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CONICS |
Non-degenerated conics. | ||||
In real affine geometry, there are three types of nondegenerate conics:
the ellipse, the hyperbola
and the parabola. Applying rotations and
translations, a conic can always be expressed by a certain reduced
equation, so that its axes coincide with the coordinate axes. Below we present a series of interactive graphics, where the three types of non-degenerate conics are described. They also illustrate the geometric meaning of the polar line of a point with respect to a conic. Select the conic you want to study. Using the mouse, you can: - To modify the different parameters that define each conic (Click + Dragging). - Increase or decrease the image size (Shift + Click + Vertical dragging). - Return to the starting position, (Home). |
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Academic Year 2024/2025 |