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JEE Main 201610 AprilOnline
Exam
JEE Main
Year
2016
Date
10 April
Mode
Online
Subject
Physics
Chapter
Electromagnetic Waves

JEE Main 2016 · 10 April · Online · Physics · Electromagnetic Waves

Consider an electromagnetic wave propagating in vacuum. Choose the...

Consider an electromagnetic wave propagating in vacuum. Choose the correct statement:

Options

  1. AFor an electromagnetic wave propagating in +y+ y direction the electric field is \overset{\to}{E} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(x, t\right)\overset{^}{z} and the magnetic field is \overset{\to}{B} = \dfrac{1}{\sqrt{2}}{B}_{z}\left(x, t\right)\overset{^}{y}
  2. BFor an electromagnetic wave propagating in + y direction the electric field is \overset{\to}{E} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(x, t\right)\overset{^}{y} and the magnetic field is \overset{\to}{B} = \dfrac{1}{\sqrt{2}}{B}_{yz}\left(x, t\right)\overset{^}{z}
  3. CFor an electromagnetic wave propagating in + x direction the electric field is \overset{\to}{E} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(y, z, t\right)\left(\overset{^}{y} + \overset{^}{z}\right) and the magnetic field is \overset{\to}{B} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(y, z, t\right)\left(\overset{^}{y} + \overset{^}{z}\right)
  4. DFor an electromagnetic wave propagating in + x direction the electric field is \overset{\to}{E} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(x, t\right)\left(\overset{^}{y} - \overset{^}{z}\right) and the magnetic field is \overset{\to}{B} = \dfrac{1}{\sqrt{2}}{B}_{yz}\left(x, t\right)\left(\overset{^}{y} + \overset{^}{z}\right)

Correct answer

D. For an electromagnetic wave propagating in + x direction the electric field is \overset{\to}{E} = \dfrac{1}{\sqrt{2}}{E}_{yz}\left(x, t\right)\left(\overset{^}{y} - \overset{^}{z}\right) and the magnetic field is \overset{\to}{B} = \dfrac{1}{\sqrt{2}}{B}_{yz}\left(x, t\right)\left(\overset{^}{y} + \overset{^}{z}\right)

Step-by-step solution

Wave in x - direction means E→\overset{\to}{E} and B→\overset{\to}{B} should be function of x and t

\left(\overset{^}{y} - \overset{^}{z}\right) ⊥ \left(\overset{^}{y} + \overset{^}{z}\right)

\left(\overset{\to}{E} \times \overset{\to}{B}\right) | | \overset{^}{x}

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