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Problem 15
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Problem 15
Problem 15
3 Problem 13 Evaluate the surface integral (V x F). ÔndA directly (without Stokes's Theorem) for F= S where the surface S is defined by the square S= {«.v.zlososa,osysac=1} 0 z z Problem 14 Evaluate the surface integral (V F). ândA directly (without Stokes's Theorem) for F= = (2+,x?, y2), S where S is the surface of a cone defined by S= {(1,2)/2= V82 +92, 920,0525n} = Problem 15 Verify Stokes's theorem for the vector field F and the surface S of problem 13.
3 Problem 13 Evaluate the surface integral (V x F). ÔndA directly (without Stokes's Theorem) for F= S where the surface S is defined by the square S= {«.v.zlososa,osysac=1} 0 z z Problem 14 Evaluate the surface integral (V F). ândA directly (without Stokes's Theorem) for F= = (2+,x?, y2), S where S is the surface of a cone defined by S= {(1,2)/2= V82 +92, 920,0525n} = Problem 15 Verify Stokes's theorem for the vector field F and the surface S of problem 13.
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