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4 (2). Consider the surface S of equation z = An equation for the tangent line to S at the p(2.1.2). 12 + y* in the direction of the vector w (-1, 1, -1), corresponds to: point P

4 (2). Consider the surface S of equation z = An equation for the tangent line to S at the p(2.1.2). 12 + y* in the direction of the vector w (-1, 1, -1), corresponds to: point P

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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4 (2). Consider the surface S of equation z = An equation for the tangent line to S at the + y4 p(2.1.). point P(2,1, in the direction of the vector w = (-1, 1, -1), corresponds to: (2.1.) ++ (-1.1). A) (r, y, z) = +t. te R %3D B) (r, y, 2) = (2, 1, +t. teR %3D C) (r,y, 2) = (2,1,)- (-1.1). +t. teR %3D -1 D) (r, y, 2) = (2, 1, teR +t. %3D
Transcribed Image Text:4 (2). Consider the surface S of equation z = An equation for the tangent line to S at the + y4 p(2.1.). point P(2,1, in the direction of the vector w = (-1, 1, -1), corresponds to: (2.1.) ++ (-1.1). A) (r, y, z) = +t. te R %3D B) (r, y, 2) = (2, 1, +t. teR %3D C) (r,y, 2) = (2,1,)- (-1.1). +t. teR %3D -1 D) (r, y, 2) = (2, 1, teR +t. %3D
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