1.3 If the potential o of a particle is given as o = x³y? + x³yz – 3yz, and vector field is yx'i – 2yzj + xyzk. Determine for the point P(1,-1,2), A = a) unit normal, b) V²A, and c) the volume of the...

1.3 If the potential o of a particle is given as o = x³y? + x³yz – 3yz, and vector field is<br>yx'i – 2yzj + xyzk. Determine for the point P(1,-1,2),<br>A =<br>a) unit normal,<br>b) V²A, and<br>c) the volume of the parallelepiped (C.(AxB)) with sides A, B(B<br>Vo) and C=VxA at the point P.<br>%3D<br>

Extracted text: 1.3 If the potential o of a particle is given as o = x³y? + x³yz – 3yz, and vector field is yx'i – 2yzj + xyzk. Determine for the point P(1,-1,2), A = a) unit normal, b) V²A, and c) the volume of the parallelepiped (C.(AxB)) with sides A, B(B Vo) and C=VxA at the point P. %3D

Jun 05, 2022

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1.3 If the potential o of a particle is given as o = x³y? + x³yz – 3yz, and vector field is yx'i – 2yzj + xyzk. Determine for the point P(1,-1,2), A = a) unit normal, b) V²A, and c) the volume of the...

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