Graphing a Shifted Elliptic Paraboloid in 3D
In this video I graph a shifted and horizontal elliptic paraboloid, which is a quadric surface that opens up along parabolic traces while the cross-section has elliptical traces. This is the same shape as in my earlier video but this time the elliptic paraboloid is shifted so that the origin is (3, 1, 0) and opens horizontally parallel to the y-axis.
GeoGebra 3D graphing calculator: https://www.geogebra.org/3d/tabys4ec
Time stamps:
- Example 8: Shifted Elliptic Paraboloid: 0:00
- Solution: Completing the square: 0:20
- Comparing equation with Table 1: 4:53
- Elliptic paraboloid is shifted and parallel to y-axis: 6:55
- Vertical traces in y = k plane are ellipses: 7:17
- Horizontal traces (and vertical x = k plane) are parabolas: 8:17
- Sketching the elliptic paraboloid: 9:39
- Graphing in GeoGebra: 11:09
Full video below:
- Cylinders and Quadric Surfaces:
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▶️ 3Speak
Interesting stuff
I did not conduct a long study in Math.
It is impressive to use this formula to resolve industrial problems in our daily life.
Peace
Just discovered your videos, they seem really nice!
Will have to dive deeper into them to understand them more deeply.
Thanks for sharing!
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