Don't import from another site.get special solution.resolve in detail.Thanks 1-a) Assuming the presence of sources J(F, t) and p(F,t), write out Maxwell's equations in thetime domain in terms of E and H only for a lossless, but inhomogenous medium in whichE = e(F), µ = µ(F).b) For the same medium that presented in part (a), derive the partial differential equation(wave equation) satisfied by H(F, t).

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a) Assuming the presence of sources J(7, t) and p(7, t), write out Maxwell's equations in the time domain in terms of Ē and H only for a lossless, but inhomogenous medium in which ɛ = e(F), µ = µ(F). b) For the same medium that presented in part (a), derive the partial differential equation (wave equation) satisfied by H(F, t).

a) Assuming the presence of sources J(7, t) and p(7, t), write out Maxwell's equations in the time domain in terms of Ē and H only for a lossless, but inhomogenous medium in which ɛ = e(F), µ = µ(F). b) For the same medium that presented in part (a), derive the partial differential equation (wave equation) satisfied by H(F, t).