Consider the surface S shown on the graph, whose parameterizationis given by:r(u, v) = (v², uv, 4-²) where 0≤ ≤2, 0≤0 ≤2yThe area differential, ds, is given by:A) dS= √2u²-4uv-2v² dAB) dS=√16u4 + 4u²v² + 4v¹ dAC) dS= √4u + 4u²v² + 16vª dAD) dS √4u + 16u²v² + 4vª dA

Consider the surface S shown on the graph, whose parameterization is given by: r(u, v) = (v², uv, 4-²) where ≤ ≤2, 0≤ ≤2 z The area differential, ds, is given by: A) ds = √2u²-4uv-2² dA B) dS=√16u¹ +4u²y² + 4v¹ dA C) ds = √4u¹ +4u²v² + 16vª dA == D) dS=√4u + 16u²v² + 4v² da

Consider the surface S shown on the graph, whose parameterization is given by: r(u, v) = (v², uv, 4-²) where ≤ ≤2, 0≤ ≤2 z The area differential, ds, is given by: A) ds = √2u²-4uv-2² dA B) dS=√16u¹ +4u²y² + 4v¹ dA C) ds = √4u¹ +4u²v² + 16vª dA == D) dS=√4u + 16u²v² + 4v² da

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.7: Distinguishable Permutations And Combinations

Problem 21E

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