(OV) H

=

D(E,H)

(T,P)

D(V,H)

ST,P) - (ON), - (OV) S.N

SV

(57)--(55),

S.N

as

as

(2),,-- ()..

ƏN

P.N

(D) - (D)..

UN

V.N

1. Derive the following Maxwell's equations using Stokes Theorem

(G).-),

(The book from where I got these equation uses U instead of E.)/n2. Using Jacobian Transform, derive the following equation, where all the symbols have their usual

meanings:

(F). - [¹ (r). - ]

I found this problem from a paper. Hint: you can start with the following Jacobian equation.

(SP) - (T,H)

H (P,H)

You may also need the following equations:

(SP), -7(SP),+V

(37), -T(3T),

if you wish to go further, you may try to derive the following equation:

Ꮴ .

-VC₂

C₂ (SP)₂ + 7 (or), - v (or), P

T

V

Hint: Calculate the determinants of numerator and denominator, and proceed from there.

(E,H)

(SF) - ST.P).

H

(V,H)

(T,P)