The integral ∫ C F · d r for the function F ( x , y , z ) = ( cos y + y cos x ) i ^ + ( sin x − x sin y ) j ^ + x y z k ^ using Stoke’s Theorem for the surface S which is a portion of z = y 2 over the square in the xy -plane with vertices ( 0 , 0 ) , ( a , 0 ) , ( a , a ) and ( 0 , a ) .

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Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

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on donne f(x) da fonction derive dhe do fonction fcsos calcule f'(x) orans chacun des Cas sulants: 3 1) f(x)=5x-11, 2- f (x) = ->³ 3-1(x) = x² 12x +π; 4-f(x)=- 5-f(x) = 33-4x6-609)=-3x²+ 7= f(x) = x + 1.8-f(x) = 4 s-f(x) = x++ X+1 -x-1 2 I 3x-4 дево

The correct answer is Ccould you show me how to do it by finding a0 and and akas well as setting up the piecewise function and integrating

T 1 7. Fill in the blanks to write the calculus problem that would result in the following integral (do not evaluate the interval). Draw a graph representing the problem. So π/2 2 2πxcosx dx Find the volume of the solid obtained when the region under the curve on the interval is rotated about the axis.

Answer 2

Question

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

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Check out a sample textbook solution

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Answer 3

Question

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Expert Solution & Answer

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Check out a sample textbook solution

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Answer 5

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Answer 6

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Answer 7

Chapter 15, Problem 83RE

To determine

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Answer 8

Expert Solution & Answer

Answer 9

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Answer 10

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The integral ∫ C F · d r for the function F ( x , y , z ) = ( cos y + y cos x ) i ^ + ( sin x − x sin y ) j ^ + x y z k ^ using Stoke’s Theorem for the surface S which is a portion of z = y 2 over the square in the xy -plane with vertices ( 0 , 0 ) , ( a , 0 ) , ( a , a ) and ( 0 , a ) .

Solution Summary: The author explains how Stoke's Theorem calculates the value of the integral displaystyle

Concept explainers

Videos

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Want to see the full answer?

The integral ∫ C F · d r for the function F ( x , y , z ) = ( cos y + y cos x ) i ^ + ( sin x − x sin y ) j ^ + x y z k ^ using Stoke’s Theorem for the surface S which is a portion of z = y 2 over the square in the xy -plane with vertices ( 0 , 0 ) , ( a , 0 ) , ( a , a ) and ( 0 , a ) .

Solution Summary: The author explains how Stoke's Theorem calculates the value of the integral displaystyle

Concept explainers

Videos

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).

Want to see the full answer?

To calculate: The integral ∫CF·dr for the function F(x,y,z)=(cosy+ycosx)i^+(sinx−xsiny)j^+xyzk^ using Stoke’s

Theorem for the surface S which is a portion of z=y2 over the square in the xy-plane with vertices (0,0),(a,0),(a,a) and (0,a).