Assume that a vector field is given as; A = (y+z)x + (y + 2z)y. Verify...

 

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Assume that a vector field is given as; A = (y+z)x + (y + 2z)y. Verify Stokes' theorem for the geometry as shown in the below figure. $^-a S[ A dl= s (Vx A) dS (Stokes' theorem) Surface S 1 L 0 Z z = x=y2 x = y, z= 1 P(1,1,1) y Assume that a vector field is given as; A = (y+z)x + (y + 2z)y. Verify Stokes' theorem for the geometry as shown in the below figure. $^-a S[ A dl= s (Vx A) dS (Stokes' theorem) Surface S 1 L 0 Z z = x=y2 x = y, z= 1 P(1,1,1) y

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To verify Stokes theorem for the given vector field and geometry we need to perform two separate calculations one for the line integral along the closed curve L the boundary of surface S and another f... View the full answer