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16) Consider the oriented curve C, boundary of a region D, given by C = C₁ UC₂, where C₁: y=x² y C₂: y = 8-2², as shown in the figure. An expression that calculates the value of ya³ da + 2ª¹dy corresponds to: C₂ A) - .* 32²y dx dy C = OD BIL B) 3x³y dy dz C) 3x³ dx dy D) [3x²³ LP 3x³ dy dr C₁ x

16) Consider the oriented curve C, boundary of a region D, given by C = C₁ UC₂, where C₁: y=x² y C₂: y = 8-2², as shown in the figure. An expression that calculates the value of ya³ da + 2ª¹dy corresponds to: C₂ A) - .* 32²y dx dy C = OD BIL B) 3x³y dy dz C) 3x³ dx dy D) [3x²³ LP 3x³ dy dr C₁ x

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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16) Consider the oriented curve C, boundary of a region D, given by C = C₁ UC2, where C₁: y = x² y C₂: y=8-x², as shown in the figure. An expression that calculates the value of So yx³ dx + x¹ dy corresponds to: C₂ A) - L. L 3x³y dz dy C = OD B) [²[*** 32³y dy dz c) [ C) 3³ de dy D) L 3x³ dy dx ²²3 C₁ x
Transcribed Image Text:16) Consider the oriented curve C, boundary of a region D, given by C = C₁ UC2, where C₁: y = x² y C₂: y=8-x², as shown in the figure. An expression that calculates the value of So yx³ dx + x¹ dy corresponds to: C₂ A) - L. L 3x³y dz dy C = OD B) [²[*** 32³y dy dz c) [ C) 3³ de dy D) L 3x³ dy dx ²²3 C₁ x
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