2. (a) Write and describe the Maxwell's Equations in vacuum. (b) i) ii) iii) Derive the wave equation for electric field
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2. (a) Write and describe the Maxwell's Equations in vacuum. (b) i) ii) iii) Derive the wave equation for electric field
solutions to the wave equation in i). Show that the electric field E has no component parallel to the direction of wave propagation. (c) A monochromatic plane wave of amplitude Eo, frequency , and phase angle zero is traveling in the negative z direction and polarized in the z direction in vacuum. i) Write down the expressions for the (real) electric E(r, t) and magnetic B(r, t) fields. ii) If the intensity I of the electromagnetic wave is 133 W/m², determine the average energy flux density (S) and average momentum density (g) of the wave.
2. (a) Write and describe the Maxwell's Equations in vacuum. (b) i) ii) iii) Derive the wave equation for electric field E Write the expression for the plane-wave