1. State and Illustrate Stokes' Theorem using the following surface. C follows the path from (1,1,0) to (1,0,1). th...
1. State and Illustrate Stokes' Theorem using the following surface. C follows the path from (1,1,0) to (1,0,1). then in a circular arc up to (0,0,2) and on to (-1,0,1), then down to (-1,1,0) and finally back to (1,1,0). The surface consists of a semicircular patch ofy = 0 and a rectangular patch of y + z = 1. Where these two patches meet is a seam, but that seam is not considered part of the edge. 0,0/2 1c 1,0, F(x, у, 2) yz, х+у, х? =
1. State and Illustrate Stokes' Theorem using the following surface. C follows the path from (1,1,0) to (1,0,1). then in a circular arc up to (0,0,2) and on to (-1,0,1), then down to (-1,1,0) and finally back to (1,1,0). The surface consists of a semicircular patch ofy = 0 and a rectangular patch of y + z = 1. Where these two patches meet is a seam, but that seam is not considered part of the edge. 0,0/2 1c 1,0, F(x, у, 2) yz, х+у, х? =