Physics for Scientists and Engineers with Modern Physics
Physics for Scientists and Engineers with Modern Physics
10th Edition
ISBN: 9781337553292
Author: Raymond A. Serway, John W. Jewett
Publisher: Cengage Learning
Question
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Chapter 33, Problem 20P

(a)

To determine

The rms electric field due to solar radiation.

(b)

To determine

The average energy density of the solar component of electromagnetic radiation.

(c)

To determine

The average magnitude of the Poynting vector for the sun’s radiation.

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At one location on the Earth, the rms value of the magnetic field caused by solar radiation is 1.90 µT. (a) Calculate the rms electric field due to solar radiation. V/m(b) Calculate the average energy density of the solar component of electromagnetic radiation at this location. µJ/m3(c) Calculate the average magnitude of the Poynting vector for the Sun's radiation. W/m2(d) Assuming that the average magnitude of the Poynting vector for solar radiation at the surface of the Earth is Sav = 1000 W/m2, compare your result in part (c) with this value. %
At the top of Earth’s atmosphere, the time-averaged Poynting vector associated with sunlight has a magnitude of about 1.49 kW/m2. a. What is the maximum value for the electric field of a wave of this intensity? Give your answer in volts per meter.  b. What is the maximum value for the magnetic field of a wave of this intensity? Give your answer in teslas.  c. What is the total power radiated by the sun? Assume that the Earth is 1.5×10111.5×1011 m from the Sun and that sunlight is composed of electromagnetic plane waves. Give your answer in watts.
The magnetic component of an electromagnetic wave in vacuum has an amplitude of 85.8 nT and an angular wave number of 4.00 m1.What are (a) the frequency of the wave, (b) the rms value of the electric component, and (c) the intensity of the light?

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Physics for Scientists and Engineers with Modern Physics

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