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A standing electromagnetic wave in a certain material has frequency 2.201010Hz. The nodal planes of Bare 4.65 mm apart. Find the speed of propagation of the wave.

Short Answer

Expert verified

The speed of propagation of the wave is 2.05108m/s.

Step by step solution

01

Step 1:

The standing EM wave

The EM waves can form standing waves when EM waves are reflected from the end of a transmission line.

The wavelength of standing wave produced due to two nodal planes

The wavelength of standing wave is produced due to two nodal planes is given by

x=2

Where, x is the distance between two nodal planes and is the wavelength of wave.

The speed of propagating wave

The speed of propagating wave is given by

v=蹿位

Where, v is the speed of propagation of wave and f is the frequency of wave.

02

The calculation of wavelength of wave

Given: x=4.65mm,f=2.201010Hz

Using

x=2

Put the value of x in above equation

4.65mm=2=2(4.65)=9.3mm

Thus, the value of wavelength of wave is =9.3mm

03

The calculation of speed of propagating wave

Using

v=f

Now put the value of constants in above equation

v=蹿位v=2.201010Hz9.310-3mv=2.05108m/s

Thus, the speed of propagation of the wave is v=2.05108m/s.

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