. One of the six quadric surfaces cannot generated this way. Can you tell which surface? Give an explanation to support your conclusion. The 2D curve 4x2- y = 3, generates a surface in 3D by rotating it out of the xy-plane and around the x-axis. Create the equation for this surface in standardform. The unique result is classified as an elliptic hyperboloid of two sheets and isgiven by:x² y?z²=13.3.//4By selecting the appropriate curve, four other quadric surfaces can be created byrotation around an axis.1. What common geometric characteristic do they share?2. One of the six quadric surfaces cannot generated this way. Can you tell whichsurface? Give an explanation to support your conclusion.Mrdn A- 0 from cvlindricall

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One of the six quadric surfaces cannot generated this way. Can you tell which surface? Give an explanation to support your conclusion

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter7: Conic Sections

Section7.2: Ellipses

Problem 1E: An ellipse is the set of all points in the plane for which the ____ of the distances from two fixed...

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