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Problem 1.33 Test Stokes' theorem for the function v = (xy)&+ (2yz) ŷ +(3zx)î, using the triangular shaded area of Fig. 1.34. Problem 1.34 Check Corollary 1 by using the same function and boundary line as in Ex, 1.11, but integrating over the five sides of the cube in Fig. 1.35. The back of the cube is open. A(v) (iv) (iii) y (i) 2 y (ii) Figurc 1.34 Figure 1.35

Problem 1.33 Test Stokes' theorem for the function v = (xy)&+ (2yz) ŷ +(3zx)î, using the triangular shaded area of Fig. 1.34. Problem 1.34 Check Corollary 1 by using the same function and boundary line as in Ex, 1.11, but integrating over the five sides of the cube in Fig. 1.35. The back of the cube is open. A(v) (iv) (iii) y (i) 2 y (ii) Figurc 1.34 Figure 1.35

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 67E
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Watch Temptation Island Season po Griffiths_Fundamental_Theorems x O File | C:/Users/27621/Documents/PHY222/New%20folder/Griffiths_Fundamental_Theorems_3ed.pdf D Page view A Read aloud O Add text V Draw 9 Highlight O Erase 9 of 9 Problem 1.33 Test Stokes' theorem for the function v = (xy)& +(2yz) ŷ +(3zx) î, using the triangular shaded area of Fig. 1.34. Problem 1.34 Check Corollary I by using the same function and boundary line as in Ex, 1.11, but integrating over the five sides of the cube in Fig. 1.35, The back of the cube is open. 4(v) (iv) (ii) y y V (ii) Figure 1.34 Figure 1.35 11:32 AM P Type here to search 19°C 면 ENG 10/29/2021
Transcribed Image Text:Watch Temptation Island Season po Griffiths_Fundamental_Theorems x O File | C:/Users/27621/Documents/PHY222/New%20folder/Griffiths_Fundamental_Theorems_3ed.pdf D Page view A Read aloud O Add text V Draw 9 Highlight O Erase 9 of 9 Problem 1.33 Test Stokes' theorem for the function v = (xy)& +(2yz) ŷ +(3zx) î, using the triangular shaded area of Fig. 1.34. Problem 1.34 Check Corollary I by using the same function and boundary line as in Ex, 1.11, but integrating over the five sides of the cube in Fig. 1.35, The back of the cube is open. 4(v) (iv) (ii) y y V (ii) Figure 1.34 Figure 1.35 11:32 AM P Type here to search 19°C 면 ENG 10/29/2021
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