Exercises Find parametric equations for the line tangent to the curve of in- tersection of the surfaces at the given point. 1. Surfaces: r + y + 2z = 4, I=1 Point: (1,1,1) 2. Surfaces: ryz = 1, r + 2y + 3z? = 6 Point: (1,1, 1) 3. Surfaces: r? + 2y + 2z = 4, y =1 Point: (1,1, 1/2) 4. Surfaces: r+ y? +z = 2, y = 1 Point: 5. Surfaces: + 3ry +y + 4ry (1, 1. 3) 2 = 0, 1 + y + 2 = 11 Point: 6. Surfaces: r + y = 4. 2+ y -z = 0 Point: (2, 2. 4) 7+ y - z = 0 Point: (v2, 2, 4)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 36E
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Exercises Find parametric equations for the line tangent to the curve of in-
tersection of the surfaces at the given point.
1. Surfaces: r+ y + 2: = 4,
I =1 Point: (1,1,1)
2. Surfaces: ryz = 1, x + 2y + 3z = 6 Point:
(1,1, 1)
3. Surfaces: r? + 2y + 2z = 4, y = 1 Point: (1,1, 1/2)
4. Surfaces: r + y' +z = 2,
y = 1 Point:
5. Surfaces: '+ 3ry + y + 4ry
(1, 1,3)
= 0, r + y + : = 11 Point:
6. Surfaces: r + y = 4. 2+y - z = 0 Point: (v2, 2, 4)
Transcribed Image Text:Exercises Find parametric equations for the line tangent to the curve of in- tersection of the surfaces at the given point. 1. Surfaces: r+ y + 2: = 4, I =1 Point: (1,1,1) 2. Surfaces: ryz = 1, x + 2y + 3z = 6 Point: (1,1, 1) 3. Surfaces: r? + 2y + 2z = 4, y = 1 Point: (1,1, 1/2) 4. Surfaces: r + y' +z = 2, y = 1 Point: 5. Surfaces: '+ 3ry + y + 4ry (1, 1,3) = 0, r + y + : = 11 Point: 6. Surfaces: r + y = 4. 2+y - z = 0 Point: (v2, 2, 4)
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