How does a microwave oven work?

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TheNiceGuy

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Dec 23, 2004
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I understand that the microwaves cause dipole molecules like water to try and align with the waves alternating, thus causeing friction and heat. But why don't the water molecules do so with other frequency waves, like radio waves? And do only microwaves generate heat by this meathod? Why?
Thanks.
 

bobdole369

Diamond Member
Dec 15, 2004
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Water does do that with radio waves. A microwave oven is a concentrated source of 2.4ghz radio waves. Just like you listen to 92.3mhz FM or 102.1mhz FM on your car radio (if you do that sort of thing) - your microwave operates at 2,400mhz, right along with your 802.11b and G wireless and likely a portable phone or 2.

It just happens to have 600-1500watts pointed right at your food.

Precisely why people think cell phones fry your brain (most cells are less than a watt though).

Water also reacts to infrared radiation and other kinds of radiation, which is basically invisible light, as well as visible light. It heats up based on the amount of energy used.
 

Modelworks

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Feb 22, 2007
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The funny thing is that microwave ovens are not allowed to leak over 5-10mwatts , but cell phones put out over 20 times that.
Kind of seems backwards. Something that sits on your counter and not at your head can leak 5-10mw, but something by your brain can output 1-1.5Watts :)
 

Paperdoc

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Aug 17, 2006
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I did my advanced degree using microwaves to measure molecular rotational motion, so here's the scoop. Efficient heating does not simply result from inducing the molecules to rotate by the applying radio waves. The exact frequency is important. What is essential, though, is that the rotating "thingies" are dipolar.

Back up a minute. When atoms are bonded together to form molecules, it turns out that each atom has a different "electron affinity"; that is, each type of atom holds onto its electrons more strongly (or weakly) than a different atom type. So in the electron sharing we call bonding between atoms, the sharing is NOT equal if the two atoms involved in the bond are different. The result is that each bond between different atoms has an associated electric "dipole"; that is, one end (the one at the end with the atom that holds on tighter to its electrons) is more negative than the other end. This is NOT a complete transfer of the electron form one atom to another - it is just an unequal sharing. Now in every molecule the several bonds between atoms are not just randomly spread around; instead they have very specific directions in space. So we treat each of the electric dipoles as vectors which have both magnitude (how big is the electric dipole) and direction (which direction is it pointed). We can add up all the individual dipole vectors and come up with a net single dipole representing the impact of the total molecule. In some cases the arrangement of the individual bonds is quite symmetrical (as in methane gas, carbon tetrachloride, or benzene) and the net dipole of the whole molecules is zero. In most cases it is not zero. Water, fat, carbohydrate and protein molecules all have substantial dipoles in them because their structures are not perfectly symmetrical.

As a further refinement of this model, we recognize that most organic molecules have sub-groups or atoms within them called substituent groups that are free to rotate (using one bond as the axis of rotation) compared to the rest of the molecule. Hence we can observe both rotation of a whole molecule and rotation of only a part of the molecule, both occurring at the same time but at different rates, with smaller things moving faster.

So much for electric dipoles. Now, what happens if we place a sample of these molecules between two metal plates and apply a voltage to the plates? We have created a capacitor in electrical terms, with the molecular sample as its "dielectric" insulating material between the plates. If the sample is a liquid or a gas, the molecules are free to move around, both in straight lines (translational motion) and by rotating. And they do this all the time. Not too surprisingly, we find that the smaller molecules move more rapidly than the larger ones. When the fixed electric voltage is applied to the plates, we find that the random arrangement of these rotating molecules is altered very slightly, with a tendency for the dipolar molecules to turn and line up with the applied electric field. But there is still a huge amount of random motion going on anyway.

If we change the experiment, now, and apply to the capacitor plates an electrical signal that alternates in polarity (instead of just being a fixed voltage), we find that the slight preference of molecules to align themselves with the applied field is maintained. The difference is simply that, since the field is changing all the time in a regular way, the preferred molecular direction also is changing to follow that. And this happens because at any moment most of the molecules are NOT directly lined up with the applied filed, so they experience a twisting force to induce them to line up better, and the product of the force they experience times the distance they actually move is work. Work is done on the molecules by the applied electrical field, and the result is that the molecules now have acquired a tiny bit more rotational energy. We measure this average energy in a large bulk sample as its temperature. So applying a changing electrical field to the sample between the capacitor plates causes energy to be transferred from the electricity source into the molecules, and to be observed by us as a rise in the sample's temperature.

Now, consider how effective this process is: the transfer of energy from electric field to molecules when both the field direction and the molecule direction are changing over time. The transfer happens best when the misalignment of the molecule with the applied field is at just the right angle. But if both are rotating at different speeds, the optimal angle is only achieved for a brief moment as the molecule naturally rotates past the field direction. What if we could make the two speeds nearly the same? If we get them really close, the match of angles will be quite good over the whole time the molecule rotates once, and it will experience the twisting force for a longer time. This means the molecule will absorb more energy from the applied field per revolution. On a bulk sample scale, this means the sample temperature will rise more rapidly because the molecules in it are all absorbing energy quite efficiently due to this match of field speed to the molecules' natural rotational speed.

So how does this come down to reality? It turns out that, for may small simple molecules, the natural rotational speed at room temperature is around one to ten billion rotations per second. In terms of alternating electrical signals, we call this 1 to 10 Gigahertz, or GHz. That is the frequency range we call "microwaves" because the length of such electrical waves is 30 to 3 cm, or about 12" down to 1¼". And it also turns out that at these frequencies we don't have to confine the "sample" to the gap between two metal plates; microwaves can simply be "broadcast" into a space and confined by a metal box or mesh surrouding the space. So if we apply an alternating electrical signal strong enough and in the range of about 1 to 10 GHz, we can match the natural rotational motion of the molecules in our food, for example, and increase their energy to increase the temperature of the food. It all works over a moderately wide range. Larger molecules like fats move more slowly and will absorb best between 0.2 and 1 GHz, which is below the microwave region slightly. On the other hand, within these molecules the smaller substituent parts also rotate in space but at much higher frequencies than the whole molecule (because they are smaller), so they absorb at frequencies from 2 to 20 GHz. Microwave ovens typically operate around 2 GHz, right in the middle of that frequency range, so they can have their best impact on molecules normally found in food.

Further away from the 2 GHz frequency (say, at 50 MHz or 0.05 Ghz) the field speed does not match well with the normal molecular rotational motion, so the heating effect is small. The same applies at the other end - very high microwave frequencies, and on up into the region we call Far-Infrared, also do not match speeds well. (At much higher frequencies that we call regular Infrared, or heat rays, the heating effect works again, but by a very different mechanism of adding energy to parts of molecules.)
 

TheNiceGuy

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Dec 23, 2004
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So it all has to do with the frequency? So radio or other waves do not cause this "alignment" phenonemon at all, in any molecules? Only the 1 - 10 Ghz range?
If so, why is that exactly?
 

KIAman

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Mar 7, 2001
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Originally posted by: PaperdocExplanation...

Great explanation.

I had thought microwave ovens were not tuned specifically for biological molecules, rather they were tuned specifically for water. And 2.4ghz was chosen because it gave the best compromise between penetration into a solid and the absorption frequency of water.
 

bobsmith1492

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Feb 21, 2004
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Originally posted by: KIAman
Originally posted by: PaperdocExplanation...

Great explanation.

I had thought microwave ovens were not tuned specifically for biological molecules, rather they were tuned specifically for water. And 2.4ghz was chosen because it gave the best compromise between penetration into a solid and the absorption frequency of water.

Actually, the ISM bands of 900MHz and 2.4GHz (available for commercial use) were originally chosen because water in the air absorbs better at those frequencies. The thought was that, if there were radios everywhere at these frequencies, their propagation range would be limited and the overall RF noise floor would be lower. It turns out the effect of water on the propagation range isn't that dramatic, though, but that was the reason.

I think that's why microwaves operate at those frequencies - they're available for use.
 

Paperdoc

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Aug 17, 2006
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Originally posted by: TheNiceGuy
So it all has to do with the frequency? So radio or other waves do not cause this "alignment" phenonemon at all, in any molecules? Only the 1 - 10 Ghz range?
If so, why is that exactly?

No, the "alignment" phenomenon does have an effect at all frequencies. But the magnitude of the effect depends on how well you can synchronize the natural movement (rotation) of the molecule (or its substituent parts) carrying the electric dipole with the rotational frequency of the electric field you are supplying from outside. If the field you supply is VERY slowly changing compared to a rapidly-rotating molecule, the efficiency of adding energy to the molecule is poor because over time the molecule's dipole is aligned with the field for only a very brief time slice, giving it a very tiny "kick" on each revolution. Similar result if the applied field is rotating 'way too fast. But the energy transfer from applied field to molecule is much better when their speeds match reasonably. At very low or high field frequencies some energy transfer still occurs, just not a lot.

Of course, the strength of the applied field also it important. A typical TV signal broadcast over the air is around 100 MHz (0.1 GHz) or lower. Around your neighborhood the field strength of that signal is so low it takes very sensitive tuned electronic amplifiers to pick it up and boost it so you can get sound and pictures out of it in your living room. But the techs who work on the transmitters and antennae, which send out 100,000 watts or more of power, have to be very careful not to get too close to those systems when they are operating because even very poor absorption by body tissue from an extremely strong signal field will cause enough body tissue heating to be dangerous. And Radar techs, who work with high-power signals in that 1-10 GHz region, have elaborate protection systems and servicing protocols to be sure they never work on those systems when they are actually operating.
 

Paperdoc

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Aug 17, 2006
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bobsmith1492 is right - the process to choose which frequencies to use in microwave ovens was based partly on what frequencies are most efficient, but was heavily influenced by regulatory considerations about who else wanted to use those frequencies.

By the way, here's another place where the interaction of water with microwaves is experienced in some people's everyday life. Satellite television systems and satellite-based internet access uses frequencies also in this range of 0.5 to 3 GHz. People who use those systems all the time often see performance get poor on cloudy or rainy days when water (either as invisible humidity or as real raindrops) absorbs the signals and weakens what arrives at the receiving antenna. You may not notice it much because of how the towers are set up, but cell phones also are impacted by this; they operate at either 0.85 or 1.8 GHz.
 

TheNiceGuy

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Dec 23, 2004
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I thought radio waves were harmless. So can you actualy get fried or cancer or something by standing near a radio or radar transmitter? If so, aren't we all getting diseases by using cell phones etc.? That sounds really bad. Can you put the dangers in perspective for me?
 

Born2bwire

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Oct 28, 2005
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Originally posted by: TheNiceGuy
I thought radio waves were harmless. So can you actualy get fried or cancer or something by standing near a radio or radar transmitter? If so, aren't we all getting diseases by using cell phones etc.? That sounds really bad. Can you put the dangers in perspective for me?

Cancer... I don't think anyone has been able to provide a true causal link between the two. Microwaves are low frequency, nonionizing radiation. All it does is create heat, something that your body has been developed to deal with. You have a natural functions that regulate body heat and nerves to detect excessive heat (heh, look up the Active Denial System for fun). Microwaves have resonant chambers meant to contain and permeate a target with microwaves generated by a source that consumes something around a kilowatt of power. Your cellphone is a device that is meant to be used for long hours off of a small compact battery trying to draw milliwatts of power. There are regulations in place that control the amount of microwave radiation that your body absorbs when operating a cellphone but even then by design the emitted power is pretty low and the penetration is not that deep.

There certainly isn't a lack of observables for cancer rates. Ham radio and radio operators, people living under power lines, people that do and do not use cell phones. Heck, I'm sure Paperdoc can become another bit of data for his exposure to microwaves. If there is a link, it's seems fairly hard to clamp down on despite the size of the groups that you can compare.
 

Paperdoc

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Aug 17, 2006
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I'm a Chemist, so I am constantly amused (sometimes annoyed) at people who panic over "Chemicals" in our environment and what some can do (both known and pure speculated). From my perspective, everything is a chemical. We breathe a chemical mixture of 75% nitrogen, 20% Oxygen, 1% Carbon Dioxide, and a whole bunch of minor other gases. Have you ever seen what happens when human skin is exposed to pure Oxygen? In the short term it will cause severe injury that looks a lot like burns, the skin will crack and get brittle. In the long term there are possibilities of cancerous rapid growth. And Carbon Dioxide? Too much of that and you die of suffocation! And by too much I mean as little as 10% to 20% over a period of a few hours! Why are governments not protecting us from these noxious airborne chemicals??? Oh, I'm talking about normal air, by the way.

As a Chemist often I have told people "I don't believe in zero". To me there is no such thing as absolutely none of any particular material you want to name on this earth. You want to eliminate completely the salt content of water for drinking by distilling it? Even if you use the best possible process to drop the salt content so low you cannot detect any with the most sophisticated lab procedures, I guarantee the remaining concentration is NOT zero. It will be so low you and I really would not care, but it won't be zero. Even in the "perfect vacuum" of outer space where there is "nothing", there really isn't. There are some atoms and molecules spread out really thinly, and we even make use of that in astronomical spectroscopy by looking at the way light from stars is absorbed by gas molecules in the space between the star and us.

The important concept here is that impact on people, good or bad, depends heavily on how much of these "chemicals" are present. A really tiny bit of anything has no effect on us. There are a few things that are so powerful that a small amount can, over a long period of continuous exposure, cause problems for some (but not all) of the people exposed. At high enough concentrations, virtually everything can cause damage, just like the oxygen we need to breathe - at the right concentration (20% in air) it is essential for life, but at very high concentrations it is deadly.

Similar considerations apply to electromagnetic radiation in all its forms. At very low field strengths, so far as we can measure, they have no impact on people. Although the history of man-made microwaves is only 100 years old, the earth has been receiving microwaves from space at extremely low levels since the beginning of the universe. There is a whole field of astronomy based on receiving and analyzing microwave radiation from distant stars. So we know that at very low levels microwaves are harmless to people. And we know that at high enough levels they cause us damage through excessive heating. And obviously somewhere in between there is a transition zone where we can measure an impact on a human body (like minor local heating), but also can show that there is no permanent effect, good or bad. The same holds true for virtually all other forms of electromagnetic waves (or "radiation" to use the more scary term). There are always zones of very low dose where we can measure no impact at all, a little bit higher dose where we can actually measure some temporary impact but nothing lasting, medium dose where there is a statistically non-zero possibility of permanent effect (good or bad), and very high doses that we know will cause harm. The mechanisms by which the permanent impacts happen are highly varied. It just happens that for microwaves, the mechanism is heating of tissues by increasing the rotational energy of the molecules.

All of these factors are well know in the scientific and regulatory fields. Thus, various government and private agencies produce rules about what field strengths should be allowed under specific sets of circumstances, and the rules are all tailored to particular frequency regions. The rules for "radio waves" below, say, 100 MHz will be different from those for microwaves over 1 GHz. All of these are set how? From their known impact on people. Not surprisingly, we consider ourselves the primary life form to protect. So, based on many studies of thousands of people they establish what is the minimum field strength the produces a measurable impact on people that just might be harmful over longer exposure periods. Then they stick in a safety margin, often about 100, and say we believe that this much lower level is safe for continuous exposure with no harm. And realistically, from time to time new studies detect smaller impacts at lower field strengths and the "safe" exposure limits are revised.

For frequencies around 1 GHz, apparently that process has decided that something a bit under 1 watt of transmitter power placed right next to your head is OK. A cell phone in North America can transmit up to 500 mW, or ½ watt - no more. You are allowed to buy, install and use booster amplifiers for cell phones in a car in low-signal areas up to 3 watts power output, but only on condition that the antenna is mounted OUTSIDE the car on the roof, so that the metal roof blocks the radio waves from penetrating into the car where people are. Small-area repeater amplifiers, such as used to provide good cell phone function inside a building, can run at slightly higher power, but only because the transmitting antenna is far from your body so that the actual field strength at your head is much smaller than what your own phone is sending out. Similarly, microwave ovens can be used because, although the field intensity inside them is very high for heating food, the metal box and mesh screen on the door window ensure that what leaks out is well below what anyone would worry about.

So as long as people follow the regulations created this way, we believe we are limiting our risk of harm to such a low level that we are willing to accept that risk in order to benefit from the technology. In this case, we're talking microwave ovens, cell phones, computers, satellite receivers, etc in the 1GHz region, and we all find them quite beneficial. At lower frequencies, still subject to their own regulations, we use radios, TV's, remote controls, personal communicators ("walkie talkies"). At much higher frequencies we use electric heaters that emit infrared radiation. Etc, etc, etc.

Born2bwire raises an important point. VERY much higher frequencies in the far-ultraviolet, X-ray and Gamma-ray region have much different types of interaction with matter, often producing ionized particles with high energies which can harm human tissue in various ways. Some of these effects actually involve permanent changes to fine details of the DNA in some of our cells, resulting in abnormal growth we call cancer. The mechanisms of the effect of these types of radiation and the types of effects they produce are very different from what happens in the radio and microwave region, but the process of measuring those impacts and setting regulations to limit exposure are fundamentally the same. But the difference in types of impact on human tissue are important. There is no evidence that microwaves can cause anything like cancer, neither by their heating effect nor by any other mechanism. "Radiation" is not the same as other radiation, so don't ever make the mistake of assuming all forms have the same impact on people.
 
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