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What is the intensity of an electromagnetic wave with a peak electric field strength of 125V/m?

Short Answer

Expert verified

The intensity is20.74W/m2.

Step by step solution

01

Define electromagnetic waves

Electromagnetic waves are waves that are produced by changes in the electric and magnetic fields.

02

Evaluating the intensity of an electromagnetic wave

If one knows that the energy of every wave is proportional to the square of its amplitude, one may calculate the intensity as follows,

Iavg=cε0E022

Where Iavgis average intensity, is light speed,ε0is the permittivity of free space, and E0is maximum field strength.

Substitute the values in the above equation,

Iavg=3×108m/s8.85×10-12F/m125V/m22=20.74W/m2Therefore,theintensityis20.74W/m2.

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Most popular questions from this chapter

Consider electromagnetic fields produced by high voltage power lines. Construct a problem in which you calculate the intensity of this electromagnetic radiation in W/m2 based on the measured magnetic field strength of the radiation in a home near the power lines. Assume these magnetic field strengths are known to average less than aμT .

The intensity is small enough that it is difficult to imagine mechanisms for biological damage due to it. Discuss how much energy may be radiating from a section of power line several hundred meters long and compare this to the power likely to be carried by the lines. An idea of how much power this is can be obtained by calculating the approximate current responsible forμT fields at distances of tens of meters.

Determine the amount of time it takes for X-rays of frequency3×1018Hzto travel (a) 1 mm and (b) 1 cm

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An LC circuit containing a 1.00-pFcapacitor oscillates at such a frequency that it radiates at a \({\rm{300 - nm}}\)wavelength. (a) What is the inductance of the circuit? (b) What is unreasonable about this result? (c) Which assumptions are unreasonable or inconsistent?

(a) Calculate the range of wavelengths for AM radio given its frequency range is \(540\) to \(1600{\rm{ }}kHz\). (b) Do the same for the FM frequency range of \(88.0\) to \(108{\rm{ }}MHz\).

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