Problem II We consider a parametrization of a regular surface S, given by X (u, v) = (u+2v, 2uv, 2u – v), (u, v) E U, where U = R2. %3D Question 1 Let p= (6,8, 2). A parametrization for the tangent plane to S at p is given by a) Tp(u, v) = (6 + u+ v,8+ 4u + v, 2 + u – v). b) Tp(u, v) = (6 + u + 2v, 8 + 4u + 4v, 2 + 2u – v). c) Tp(u, v) = (6 +3u+ 3v, 8+ 4u +8v, 2 + 3u – v). d) None of the above.
Problem II We consider a parametrization of a regular surface S, given by X (u, v) = (u+2v, 2uv, 2u – v), (u, v) E U, where U = R2. %3D Question 1 Let p= (6,8, 2). A parametrization for the tangent plane to S at p is given by a) Tp(u, v) = (6 + u+ v,8+ 4u + v, 2 + u – v). b) Tp(u, v) = (6 + u + 2v, 8 + 4u + 4v, 2 + 2u – v). c) Tp(u, v) = (6 +3u+ 3v, 8+ 4u +8v, 2 + 3u – v). d) None of the above.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 17T
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