All waves in the electromagnetic spectrum (light, x-rays, radio waves, microwaves, etc.) travel at the speed of light c=299,792,458 m/s. For any wave, the wavelength times the frequency yields the ...
All waves in the electromagnetic spectrum (light, x-rays, radio waves, microwaves, etc.) travel at the speed of light c=299,792,458 m/s. For any wave, the wavelength times the frequency yields the speed:
λν = c
Microwave ovens operate by creating a standing wave inside of them. Different parts of the wave cook better than other parts - imagine a three dimensional grid of evenly spaced dots where the cooking is best. The distance between these dots is the wavelength λ. Our microwave operates at a frequency of ν=2.45 GHz as most conventional ones do, so this yields a wavelength of
λ = c/ν = .122m or about 4.8 inches.
Of course, the spinning tray in the microwave is put there to offset the uneven cooking. Removing this tray, you can measure the speed of light by cooking a bar of chocolate for about a minute and half. If your bar of chocolate is big enough, there will be two circular areas where the chocolate has melted and the distance between their centers is about 4 inches. Multiplying that by the known frequency ν of the microwaves yields the speed of light!
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I get it. But one thing thats occurred to me is that in order for this to be accurate, the marks on the chocolate would have to be at the very tops or bottoms of the wave as the distance decreases as you move up and down the wave. So if we do this experiment surely we'd have to ensure that the bottom of the wave is at the surface of the chocolate and not below it. Is this correct?
I'm off to watch more vids on electromagnetic waves! xD
The wavelength in a waveguide or rectangular cavity isn't necessarily the same as in free space, as the direction of propagation isnt just in one single direction.
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I'm off to watch more vids on electromagnetic waves! xD
Hertsheys bars.
(Slight poetic licence, I know).