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In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A = 4x´ ya, + 2y´xa, – 3xyza, wb/m The magnetic flux density at point (1, 0, 0) will be - 2az -4az -2az -3ax+3ay-2az

In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A = 4x´ ya, + 2y´xa, – 3xyza, wb/m The magnetic flux density at point (1, 0, 0) will be - 2az -4az -2az -3ax+3ay-2az

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In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A 4.x ya, + 2y xa, – 3xyza, wb/m - The magnetic flux density at point (1, 0, 0) will be 2az -4az -2az -3ax+3ay-2az The total magnetic flux through the surface z = 4, 0< x< 1, -1 <y<4 will be 40 112/3 None of these 130/3
Transcribed Image Text:In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A 4.x ya, + 2y xa, – 3xyza, wb/m - The magnetic flux density at point (1, 0, 0) will be 2az -4az -2az -3ax+3ay-2az The total magnetic flux through the surface z = 4, 0< x< 1, -1 <y<4 will be 40 112/3 None of these 130/3
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