An electromagnetic wave traveling in vacuum far away from its source has a magnetic field B(z, t) = - (8.25 x 10-9 T) j sin[(1.38 x 104 rad/m) z + w t)]. (a) Determine the frequency and wavelength of the wave. (b) Find the electric field (vector) as a function of position and time only. (c) The wave is aimed at a 10 cm x 10 cm square which absorbs the wave completely. How much energy is delivered to the square each hour?

Physics for Scientists and Engineers: Foundations and Connections
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ISBN:9781133939146
Author:Katz, Debora M.
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Chapter34: Maxwell’s Equations And Electromagnetic Waves
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Physics 2
An electromagnetic wave traveling in vacuum far away from its source has a magnetic field B(z, t) =
- (8.25 x 10-9 T) j sin[(1.38 x 104 rad/m) z + w t)].
(a) Determine the frequency and wavelength of the wave.
(b) Find the electric field (vector) as a function of position and time only.
(c) The wave is aimed at a 10 cm x 10 cm square which absorbs the wave completely. How much energy
is delivered to the square each hour?
Transcribed Image Text:Please use neat handwriting and show work. Physics 2 An electromagnetic wave traveling in vacuum far away from its source has a magnetic field B(z, t) = - (8.25 x 10-9 T) j sin[(1.38 x 104 rad/m) z + w t)]. (a) Determine the frequency and wavelength of the wave. (b) Find the electric field (vector) as a function of position and time only. (c) The wave is aimed at a 10 cm x 10 cm square which absorbs the wave completely. How much energy is delivered to the square each hour?
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