3.35 Verify the divergence theorem A· dS = V · A dv S for each of the following cases: (a) A = xy'a, + y°a, + y°za, and S is the surface of the cuboid defined by 0

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3.35 Verify the divergence theorem<br>A· dS =<br>V · A dv<br>S<br>for each of the following cases:<br>(a) A = xy'a, + y°a, + y°za, and S is the surface of the cuboid defined by 0 < x < 1,<br>0 < y< 1,0 < z < 1<br>(b) A = 2pza, + 3z sin ø as – 4p cos o a̟ and S is the surface of the wedge 0 < p < 2,<br>0 < ¢ < 45°, 0 < z < 5<br>

Extracted text: 3.35 Verify the divergence theorem A· dS = V · A dv S for each of the following cases: (a) A = xy'a, + y°a, + y°za, and S is the surface of the cuboid defined by 0 < x="">< 1,="" 0=""><>< 1,0="">< z="">< 1="" (b)="" a="2pza," +="" 3z="" sin="" ø="" as="" –="" 4p="" cos="" o="" a̟="" and="" s="" is="" the="" surface="" of="" the="" wedge="" 0="">< p="">< 2,="" 0="">< ¢="">< 45°,="" 0="">< z=""><>

Jun 05, 2022

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3.35 Verify the divergence theorem A· dS = V · A dv S for each of the following cases: (a) A = xy'a, + y°a, + y°za, and S is the surface of the cuboid defined by 0

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