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happyphysics.com Physics Lecture Resources Prof. Mineesh Gulati Head-Physics Wing Happy Model Hr. Sec. School, Udhampur, J&K Website: happyphysics.com

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Ch 32 Electromagnetic Waves © 2005 Pearson Education

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32.1 Maxwell’s Equations and Electromagnetic Waves © 2005 Pearson Education Basic principles of electromagnetism can be expressed in terms of four equation:

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32.2 Plane Electromagnetic Waves and the Speed of Light © 2005 Pearson Education

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The total electric flux and the total magnetic flux through the surface are both zero

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© 2005 Pearson Education

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electromagnetic wave in vacuum speed of electromagnetic waves in vacuum © 2005 Pearson Education

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32.3 Sinusoidal Electromagnetic Waves © 2005 Pearson Education

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electromagnetic wave in vacuum © 2005 Pearson Education

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speed of electromagnetic waves in a dielectric © 2005 Pearson Education Electromagnetic Waves in Matter

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32.4 Energy and Momentum in Electromagnetic Waves Poynting vector in a vacuum © 2005 Pearson Education

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flow rate of electromagnetic momentum © 2005 Pearson Education intensity of a sinusoidal wave in a vacuum

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32.5 Standing Electromagnetic Waves © 2005 Pearson Education For standing wave exist

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© 2005 Pearson Education 32.6 The Electromagnetic Spectrum

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Maxwell’s equations predict the existence of electromagnetic waves that propagate in vacuum at the speed of light c. In a plane wave, and are uniform over any plane perpendicular to the propagation direction. Faraday’s law and Ampere’s law both give relationships between the magnitudes of and ; requiring both of these relationships to be satisfied gives an expression for c in terms of ε 0 and µ 0. © 2005 Pearson Education

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Electromagnetic waves are transverse; the and fields are perpendicular to the direction of propagation and to each other. The direction of propagation is the direction of. Equations (32.17) and (32.18) describe a sinusoidal plane electromagnetic wave traveling in vacuum in the +x-direction. (See Example 32.1)

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© 2005 Pearson Education When an electromagnetic wave travels through a dielectric, the wave speed v is less than the speed of light in a vacuum c. (See Example 32.2)

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The energy flow rate (power per unit area) in an electromagnetic wave in a vacuum is given by the Poynting vector. The magnitude of the time- averaged value of the Poynting vector is called the intensity I of the wave. Electromagnetic waves also carry momentum. When an electromagnetic wave strikes a surface, it exerts a radiation pressure p rad. If the surface is perpendicular to the wave propagation direction and is totally absorbing,p rad =I/c; if the surface is a perfect reflector, p rad =2I/c. (See Examples 32.3 through 32.5) © 2005 Pearson Education

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If a perfect reflecting surface is placed at x = 0, the incident and reflected waves form a standing wave. Nodal planes for occur at kx = 0, π,2π…,and nodal planes for at kx =π/2,3π/2,5π/2,….At each point, the sinusoidal variations of and with time are 90° out of phase. (See Examples 32.6 and 32.7) © 2005 Pearson Education

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The electromagnetic spectrum covers a range of frequencies from at least 1 to 10 24 Hz and a correspondingly broad range of wavelengths. Visible light constitutes only a very small part of this spectrum, with wavelengths of 400 to 700nm.

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END Visit: happyphysics.com For Physics Resources

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