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NEET UG PHYSICS MCQ: ELECTROMAGNETIC WAVES

1 Hard
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Application +4 | -1
The electric field of a plane electromagnetic wave is given by E = E0(x^+y^) sin⁑ (kzβˆ’Ο‰t)E\, = \,{E_0}\left( {\mathrm{\hat x} + \mathrm{\hat y}} \right)\,\sin \,\left( {kz - \omega t} \right) its magnetic field will be given by
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Correct option: B
E0c(βˆ’x^+y^) sin⁑ (kzβˆ’Ο‰t)\frac{{{E_0}}}{c}\left( { - \hat x + \hat y} \right)\,\sin \,\left( {kz - \omega t} \right)
Option B (E0c(βˆ’x^+y^) sin⁑ (kzβˆ’Ο‰t)\frac{{{E_0}}}{c}\left( { - \hat x + \hat y} \right)\,\sin \,\left( {kz - \omega t} \right)) is correct because the magnetic field must be perpendicular to both the electric field and the direction of propagation, and their cross product must point in the direction of propagation.

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If Ξ΅r1{\varepsilon _{{r_1}}} and Ξ΅r2{\varepsilon _{{r_2}}} refer to relative permittivities of air and medium respectively, which of the following options is correct?
Electric field in a plane electromagnetic wave is given by E=50sin⁑ (500xβˆ’10Γ—1010t) v/m.E = 50\sin \,(500x - 10 \times {10^{10}}t)\,v/m. The velocity of electromagnetic wave in this medium is
(Given, cc = speed of light in vacuum)
If an electromagnetic wave is propagation in a medium with permeability Ξ΅\mathrm{\varepsilon } and permittivity ΞΌ\mathrm{\mu }, then ΞΌΞ΅\sqrt {\frac{\mathrm{\mu }}{\mathrm{\varepsilon }}} is the In an E.M. wave the average energy density is associated with:-
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