1. An electromagnetic (EM) wave is travelling in free space within the xy plane. 4i+3j The unit propagation vector of the EM wave can be described as k, 5 while the amplitude of the EM wave was 7 V/m. The propagating EM wave has a wavelength of 589 nm.

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1. An electromagnetic (EM) wave is travelling in free space within the xy plane.
4î+3j
The unit propagation vector of the EM wave can be described as k,
while the amplitude of the EM wave was 7 V/m. The propagating EM wave
has a wavelength of 589 nm.
Transcribed Image Text:1. An electromagnetic (EM) wave is travelling in free space within the xy plane. 4î+3j The unit propagation vector of the EM wave can be described as k, while the amplitude of the EM wave was 7 V/m. The propagating EM wave has a wavelength of 589 nm.
(d). Construct the wave function, E in scalar complex form.
(e). The EM wave has entered a dense, non-magnetic medium, where its
refractive index, nmedium = 1.578. Assume the medium has a flat surface.
(i). Determine the speed of the EM wave propagating within the medium.
(ii). Determine the permittivity of the medium, assuming the permittivity
of free space is 8.8542×10-" C² /N•m².
(iii). If the flat side of the medium was oriented in such a way that the
propagation direction is normal to the surface of the medium,
determine the reflectance of light that will be reflected.
Transcribed Image Text:(d). Construct the wave function, E in scalar complex form. (e). The EM wave has entered a dense, non-magnetic medium, where its refractive index, nmedium = 1.578. Assume the medium has a flat surface. (i). Determine the speed of the EM wave propagating within the medium. (ii). Determine the permittivity of the medium, assuming the permittivity of free space is 8.8542×10-" C² /N•m². (iii). If the flat side of the medium was oriented in such a way that the propagation direction is normal to the surface of the medium, determine the reflectance of light that will be reflected.
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