(a) Define scalar potential. Prove that, in any simply connected region, F =-V@ where p is a scalar function. (b) Derive a relation for Vx B in curvilinear coordinates, where B is a vector in...


Do and b just firstly


(a) Define scalar potential. Prove that, in any simply connected region,<br>F =-V@ where p is a scalar function.<br>(b) Derive a relation for Vx B in curvilinear coordinates, where B is a vector<br>in curvilinear coordinates.<br>(a) Explain the terms covariant and contra-variant derivatives.<br>(b) Prove that, in the case of spherical polar coordinates, the product of Jacobian and its<br>inverse is unity.<br>

Extracted text: (a) Define scalar potential. Prove that, in any simply connected region, F =-V@ where p is a scalar function. (b) Derive a relation for Vx B in curvilinear coordinates, where B is a vector in curvilinear coordinates. (a) Explain the terms covariant and contra-variant derivatives. (b) Prove that, in the case of spherical polar coordinates, the product of Jacobian and its inverse is unity.

Jun 04, 2022
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