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2. Which surface (ellipse, 1-sheet hyperboloid, 2-sheet hyperboloid, elliptic paraboloid, hyperbolic paraboloid, cone, elliptic cylinder, hyperbolic cylinder, plane) is represented by the following equations: (rewrite the equations to mach the form as in the notes) (a) -5x2 + 2y? – 922 = 1 (b) 2x2 + y? - 722 = 1 %3D (c) -3x2 + y – 722 = 1 (d) -4x2 + y? 5z = 1 (e) -72 + 8u? 3-2 – 0

2. Which surface (ellipse, 1-sheet hyperboloid, 2-sheet hyperboloid, elliptic paraboloid, hyperbolic paraboloid, cone, elliptic cylinder, hyperbolic cylinder, plane) is represented by the following equations: (rewrite the equations to mach the form as in the notes) (a) -5x2 + 2y? – 922 = 1 (b) 2x2 + y? - 722 = 1 %3D (c) -3x2 + y – 722 = 1 (d) -4x2 + y? 5z = 1 (e) -72 + 8u? 3-2 – 0

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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2. Which surface (ellipse, 1-sheet hyperboloid, 2-sheet hyperboloid, elliptic paraboloid, hyperbolic paraboloid, cone, elliptic cylinder, hyperbolic cylinder, plane) is represented by the following equations: (rewrite the equations to mach the form as in the notes) (a) -5x2 + 2y? – 922 = 1 |3D (b) 2x2 + y? – 722 = 1 (c) -3x2 + y – 722 = 1 (d) -4x? + y? - 5z = 1 (e) -x2 + 8y? – 3z2 = 0 %3D (f) 6x2 + 7y? + 9z2 = 1 3. Find the curve of intersection of the surfaces -4x + y? – 5z =1 and y = -x?. |
Transcribed Image Text:2. Which surface (ellipse, 1-sheet hyperboloid, 2-sheet hyperboloid, elliptic paraboloid, hyperbolic paraboloid, cone, elliptic cylinder, hyperbolic cylinder, plane) is represented by the following equations: (rewrite the equations to mach the form as in the notes) (a) -5x2 + 2y? – 922 = 1 |3D (b) 2x2 + y? – 722 = 1 (c) -3x2 + y – 722 = 1 (d) -4x? + y? - 5z = 1 (e) -x2 + 8y? – 3z2 = 0 %3D (f) 6x2 + 7y? + 9z2 = 1 3. Find the curve of intersection of the surfaces -4x + y? – 5z =1 and y = -x?. |
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