x² + y³. 2 = Consider the surface S of equation (1, 1, v), An equation for the tangent line tangent to S at point P in the direction of vector w = (1-1), corresponds to: 1 -1 -1 A) (x, y, z) = (1, 1, v2) + t. te R V2' V2 2/2, (1-1.=). B) (x, y, 2) = (1,1, v2) + t. (1,–1, te R C) (x, y, 2) = (1,1, v2) + t · (1, –1, 4 1-1글). . teR D) (x, y, 2) = (1, 1, /2) + t - te R V2 4
x² + y³. 2 = Consider the surface S of equation (1, 1, v), An equation for the tangent line tangent to S at point P in the direction of vector w = (1-1), corresponds to: 1 -1 -1 A) (x, y, z) = (1, 1, v2) + t. te R V2' V2 2/2, (1-1.=). B) (x, y, 2) = (1,1, v2) + t. (1,–1, te R C) (x, y, 2) = (1,1, v2) + t · (1, –1, 4 1-1글). . teR D) (x, y, 2) = (1, 1, /2) + t - te R V2 4
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section6.6: Parametric Equations
Problem 5ECP: Write parametric equations for a cycloid traced by a point P on a circle of radius a as the circle...
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