1. Write out Maxwell's equations in terms of E and H only for a nonhomogeneous medium in which e, and μ, (μ/μo) are functions of the position (spatial coordinates).
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![1. Write out Maxwell's equations in terms of E and H only for a nonhomogeneous medium in
which , and , (-4/40) are functions of the position (spatial coordinates).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5f1f18ec-4f5f-40f1-9086-ac51aa026462%2Faeb50bb3-2e22-4c7d-a8aa-896634037bf9%2Fdjiyi4r_processed.png&w=3840&q=75)
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- Is the Maxwell - Boltzmann distribution consistent with the following statements? Explain it briefly. a) The most populated quantum levels are always those with the lowest energy. b) Among all energy levels, the particles are distributed equally. c) All microstates are equally probable.4. Derive the maxwell equations for U, H, G and A Table 6.2.1: Maxwell Relations Function U H A G Differential dU = TdS-pdV dH = TdS + Vdp dA=-pdV - SdT dG = Vdp - SdT Natural Variables S, V S, P V, T P, T Maxwell Relation (or)--( др as V (37), = (35), as (OP), - (OV), = V (3r), - - (35), = Th) The difference in arrival time between wave-packets with centre frequencies of ω1 and ω2 is Δt. What is DM in terms of Δt ?
- Using Maxwells equations: V-E = O SH VO VE = -m dt JF Find 17 (xY₁Z₁+) = 110 cos(B, x+B₂y + B₂ Z-w+) and Assume that Elx, y, 2₁ +) = Eo cos (B₁ x + B₂y + B₁ Z=w+) Show that I and I are perpendicular and each is transverse to the direction of propagation V x H = ‹ JE ६Explain the answer to the second and last equation in detaila) The second of Maxwell's equations states that the divergence of the magnetic flux density is always zero, i.e. V B 0. What does this tell you generally about the distribution of magnetic flux? Describe the impact of a non-zero value on the right-hand-side of Maxwell's second equation. b) With reference to Figure 2, the Biot-Savart law can be used to show that the magnetic flux density due to a straight current-carrying wire of finite length is given by Hol %3D (cos a2 - cos a,) âg 477 Figure 2 Show that this expression is consistent with Ampère's law when applied to a long straight current carrying conductor. c) Figure 3 depicts a section of printed circuit carrying a current / of (100 + 10X) mA. The incoming and outgoing conductors are long, have negligible width and are connected at their ends by a conductive bridge where d