Look at this video:

People face uranium directly. Does this mean the radioactivity of uranium is very weak? Because its half-life is very long? Personally, I would never dare to touch any radioactive element.

I also remember seeing people holding a big chunk of uranium in hand. See here

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    $\begingroup$ Which type? The numerous ores it's found in or pure uranium? If the latter, then which isotope? $\endgroup$ Commented Aug 8, 2016 at 12:57
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    $\begingroup$ Rule of thumb #1: The longer the half-life of a substance, the less radioactive it is. Rule of thumb #2: Do not take any chances with ingesting or inhaling the smoke or dust of alpha emitters---not even one that is as weakly radioactive as Uranium. $\endgroup$ Commented Aug 8, 2016 at 15:04
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    $\begingroup$ You would never dare to touch any radioactive element? Would you eat a banana? Sleep next to someone? What if I told you that your very body is composed of radioactive elements? $\endgroup$
    – Zac Crites
    Commented Aug 8, 2016 at 16:19
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    $\begingroup$ I guess tritium-powered glow-in-the-dark keyrings won't be your kind of thing, then. (They're perfectly safe, of course.) $\endgroup$ Commented Aug 9, 2016 at 0:56

5 Answers 5


Natural uranium consists of $\approx 0.7\ \%$ $^{235}_{92}\mathrm U$, where the rest is $^{238}_{92}\mathrm U$. Fresh reactor fuel consists of $3.5\ \% {-}4.5\ \%$ $^{235}_{92}\mathrm U$. Both isotopes of uranium have very low specific activity and their radioactivity will by no means, under normal conditions, cause a higher dose than $20\ \mathrm{mSv}$, which is the annual limit dose for people working with radioactive materials (in the EU). Uranium is, however, chemically toxic (as are all heavy metals). Therefore, it should not be consumed or handled with bare hands. The low specific activity $\mathrm{\frac{Bq}{g}}$ can be explained with the large half-life of the isotopes. This is best illustrated by the formula for calculating the specific activity $$ A=\frac{N_\mathrm{A}\log(2)}{T_{\frac{1}{2}}m}. $$ Therefore, large half-life $T_{\frac{1}{2}}$ results in very small activity $A$ per mass $m$.

It is a completely different question if the uranium has been irradiated. In this case, you would start building fission products and minor actinides, some of which are highly radioactive. Handling them requires special equipment. As a rule of thumb,the larger the irradiation time (say in a reactor core) and the denser the neutron flux $\frac{n}{\mathrm{cm^2\ s}}$ the larger the radiotoxicity.

To summarize, fresh uranium fuel and natural uranium have very small specific activity. Anyway, I don't recommend playing with such materials because they are chemically toxic and you never know if the material has been irradiated. In radioactivity as well as in medicine it is all a question of dose.

Remark: I got some questions about the equivalent dose form Uranium. Here is a simple (highly conservative) estimate.

Suppose we had 1 kg of natural uranium. Natural uranium has specific activity of $\approx 2.6 \cdot 10^7\ \mathrm{\frac{Bq}{kg}}$. Here Bq means one decay per second and measures the activity of the source. Suppose further it emits ONLY gammas at $^{137}\mathrm{Cs}$ decay energy of $0.662\ \mathrm{MeV}$. Assume also that one somehow absorbed everything that is emitted by the uranium chunk. Plugging that into formulas gives $$ 1\ \mathrm{kg}\times 2.6 \cdot 10^7 \ \frac{\mathrm{Bq}}{\mathrm{kg}} \times 0.667\ \mathrm{MeV}\times 1.6\times10^{-13}\ \mathrm{\frac{J}{MeV}}\times 3600\ \mathrm{\frac{s}{h}}= 9.9\times10^{-3}\ \mathrm{\frac{Sv}{h}} $$ This estimated dose rate of $9.9\times10^{-3}\ \mathrm{\frac{Sv}{h}}$ or $9.9 \space \mathrm{\frac{mSv}{h}}$ is higher than $0.4\ \mathrm{\frac{\mu Sv}{h}}$ by a factor of $1000$, which is the upper limit for the background radiation dose rate in Europe. In the US the annual limit amounts twice that value. So for one year one would would accumulate $$ 9.9\times10^{-3} \mathrm{\frac{Sv}{h}} \cdot 365 \mathrm{\space days} \cdot 24 \mathrm{\space hours} = 87 \mathrm{\space Sv} $$ which is a lethal dose.

Of course uranium does not emit only $\gamma$ radiation and you can't absorb all of it, unless you ate it, something I advised against. Moreover, you would spend only a limited amount of time near the material. Therefore, the dose you would get form 1 kg uranium will be much less than what I calculated. You can play with other energies, radiation types and exposure times. I chose $\gamma$ because it has the highest penetration depth and travels freely in air. Whereas, $\beta$ and $\alpha$ travel only short distances in air and are typically stopped by the skin or the clothes. Therefore, $\gamma$ is a quite conservative estimate. If the uranium emitted only $\alpha$ radiation and you absorbed it all the result will become $27$ times bigger.

Another advantage is the high atomic number of Uranium, which makes it excellent gamma absorber. Therefore, significant percentage of the gamma rays will be absorbed by the source itself.

Moreover, as most radioactive heavy elements, the isotopes of urnaium would emit high energy alpha particles (energies about 5 MeV) and only low energy gammas. With the most energetic gamma line belonging to $ $$^{235}_{92}\mathrm U$ having energy of $0.16 \mathrm{\space MeV}$. Low energy gammas are easy to absorb and have lower biological hazard factor. As with all alpha emitters, the most dangerous component is inhaling or ingesting the radioactive source.

Since the source strength is determined by the specific activity, which has units of $\mathrm{\frac{Bq}{mass}}$, one can use the mass to scale to different amount of radioactive material. One gram under the above conditions would yield $$ 9.9\times10^{-3} \mathrm{\frac{Sv}{h}}\cdot 10^{-3}=9.9\times10^{-6} \mathrm{\frac{Sv}{h}} $$ If one would assume a point source, the dose at distance $R$ can be found using the inverse square law. $$ \mathrm{Dose \space at \space (R=0) \space}\cdot \frac{1}{4\pi\mathrm{R}^2} $$

Real values: Point source of 1 gram of natural uranium at a distance of 1 meter yields $$ \mathrm{2 \cdot 10^{-12} \space\frac{Sv}{h}}, $$ which is much lower than the natural Background. For this calculations the ICRP 72 conversion factors were used.

Correction: I used wrong initial conditions, I was talking about total activity, bit was taking only the gamma part of the source. Therefore, I have corrected the calculation.

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    $\begingroup$ Could you make clear how long one needs to be in the presence of how much uranium and still be below the 20mSv per year limit? I'm not doubting your answer - it's just that you seem to imply that a lump of uranium under your seat all the time would not irradiate you to a 20mSv a year extent. Is this what you mean to say? Also, even with mildly radioactive metals there is a risk of ingesting shards (as well as the chemical toxicity which you mention) and even low level emitters lingering inside the body are a problem. $\endgroup$ Commented Aug 8, 2016 at 13:35
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    $\begingroup$ @WetSavannaAnimalakaRodVance: There is no long range radiation, as far as I know. The decay chain is all alphas and betas, so the seat material, alone, is enough to shield it. What the gamma and neutron spectrum of a chunk of material looks like is a very different matter, though, for that you need to know where it came from and what else but Uranium and the decay products are in there. There is no way to know that without an analysis. $\endgroup$
    – CuriousOne
    Commented Aug 8, 2016 at 14:05
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    $\begingroup$ @WetSavannaAnimalakaRodVance I added some calculation for $\gamma$ dose and some very harsh conditions. It is still at about background level. $\endgroup$ Commented Aug 8, 2016 at 14:36
  • $\begingroup$ To put that in further perspective, a full body CT scan will typically give you a 15 mSv dose $\endgroup$
    – user56903
    Commented Aug 8, 2016 at 14:37
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    $\begingroup$ It's worth noting that "depleted uranium" (essentially pure U238) is "popular" as a material for military bullets, given it's high density and the way it shatters on impact. $\endgroup$
    – Hot Licks
    Commented Aug 8, 2016 at 18:05

You wouldn't dare touching any radioactive element? So, you wouldn't eat, say, a banana? You are radioactive, as is pretty much everything you eat, and the ground where you live, and the air you breathe. Radioactivity is everywhere.

Most of the radioactivity in humans is from potassium-40, and a bit from radioactive carbon. Potassium-40 is more radioactive than U-238.

Of course, this is mostly a jab at your "I wouldn't touch anything radioactive". The popular understanding of radioactivity is dangerously bad, which is why people are afraid of nuclear fuel more than, say, the waste out of a coal power plant or of their own wood-burning furnace.

The main risks you have when handling something like a pellet of U-238 is:

  • It can be ingested. Uranium is one of the more dangerous here, because it easily produces shavings that can move in the air and burn quite easily. U-238 decay mostly emits alpha radiation which is relatively harmless to humans, as long as you keep it outside. Needless to say, it becomes a lot more of a problem when it sticks to your lungs and gets into your blood (though that already poses extra problems due to it being a heavy metal - it's highly toxic regardless of its radioactivity).
  • It's very concentrated - you're holding a big slab of radioactive material. The potassium in a banana is highly radioactive, but there's so little of it that it doesn't pose a real hazard.

As long as you keep your gloves on and isolate the air (as in the video), you'll be fine, especially if it's something you dug from the ground - danger from radioactive source is inversely proportional to lifetime of that source; uranium must necessarily have very little radioactivity, since it's existed as long as the Earth and there's still plenty to go around.

Don't mess around with those radiotherapy sources, though (warning: very much not pretty with a lot of "how could they be so stupid"). If you decide to read about that incident, note that even with the vastly more dangerous radioactivity source, the serious health issues (including amputation and death, sadly) were a result of a long exposure (many hours) and/or ingestion.

Needless to say, this shouldn't be taken as an advice to go ahead and play around with highly radioactive stuff. It is dangerous, just like, say, mercury is dangerous. It can kill you. All facilities dealing with highly radioactive matter have strict measures to prevent accident and measure exposure, and the gloves you see in the video aren't your typical household cleaning gloves. Different radioactive materials can have vastly different dangers, depending on their half-time and the emission characteristics.


As with all safety hazards the answer is "It depends!". A chunk of natural uranium that hasn't been enriched or exposed to the inside of a reactor is not strongly radioactive and you can handle it with few precautions. You can hold it in your hand safely, but I would treat it the same way as I would treat all heavy metals that have a certain level of chemical toxicity. You do have to be concerned about toxicity if you are exposed through your lungs or to compounds: https://toxnet.nlm.nih.gov/cgi-bin/sis/search2/r?dbs+hsdb:@term+@na+@rel+uranium,+radioactive

If you are thinking about machining the metal or about chemical processing, I would suggest serious precautions and controls, as with any other substance that has even the slightest hazardous potential.

The radiation is mostly low energy alpha and beta radiation which can't get through the skin to damage living cells... unless it's in the body, already, either through inhalation or by chemical absorption... same precautions as for the chemical poisoning problem.

But here is the real problem: how do you know that what you are dealing with is a fresh piece of uranium that has just come out of the ground and that hasn't been exposed to neutrons? How do you know that it does not contain other radioactive contaminants which would have long decayed in a natural geological environment but which can be present in any amount if the material went through a processing facility that handles hot materials? Do you trust the friendly uranium dealer from around the corner who sold it to you? Really? What does he care about your health? I wouldn't trust that unless the material was properly tested by someone who can be trusted and I have an independent way of verifying that trust, i.e. at the very least I want to have a calibrated gamma/neutron monitor myself and a system to mark all materials that go through my possession in a reliable way. That's priceless.


There are two sides to this question.

Naively, the answer would be "bah, not much" because it is not terribly active and neither alpha, nor beta radiation is really dangerous. The former (which occurs early in the decay chain) is absorbed even by a few centimeters of air, and the latter (which appears later in the decay chain) is unable to penetrate the callus layer of your skin. The callus is dead tissue either way, so radiation doesn't really do anything to it.

However, uranium is directly toxic (nephro- and hepatotoxic, and causing neurological effects) and finally decays to an accumulating neurotoxic element (lead). The toxity is generally much more severe than the radioactivity. Uranium dust can very well be inhaled if no precautions are taken (not uncommon in fertilizer production).

But what's worst, your body happily absorbs uranium as "calcium" and puts it in your bone matrix.
Now, you will remember I just said alpha and beta radiators are pretty harmless. Alpha and beta radiators inside your body and especially near highly active tissue (such as certain organs, but also... bone marrow) are extremely harmful.

Further, if you look in the decay chain, you will notice quite a few elements appearing, some of which (radon) are gases which you can neither smell nor see but nevertheless inhale and absorb. Polonium... remember what substance it was the KGB used to murder Alexander Litvinenko?

Therefore, from a biological point of view, the answer must be: "very". You can certainly handle uranium safely with simple rubber gloves and behind a suction (or wearing a breath mask), but otherwise playing with it is not such a terribly good idea.

  • $\begingroup$ Yikes! I didn't know about the "masquerading as calcium" bit. That's truly scary. $\endgroup$ Commented Apr 27, 2017 at 11:08
  • $\begingroup$ The problem (or value) of this answer is it conflates "How dangerous is this stuff?" (very if you don't understand the risk channels) with the question as written. There is, of course, a real possibility that the OP wanted to know the answer to the former and asked the latter because they didn't understand the distinction. $\endgroup$ Commented Aug 29, 2019 at 14:58

All uranium nuclides are radioactive. Thus, also natural uranium is radioactive; it mainly consists of the nuclides U-238 and U-235 and also contains U-234 in radioactive equilibrium with U-238.

Because of the very long half-lives of U-238 ($t_{1/2}=4.468\times10^9\ \mathrm a$) and U-235 ($t_{1/2}=7.04\times10^8\ \mathrm a$), however, the specific activity of natural uranium is relatively low.

The total specific activity in freshly purified natural uranium is about $2.5\times10^7\ \mathrm{Bq/kg}$ (i.e. not just $15\ \mathrm{Bq/kg}$. The nuclide-specific activity in $1\ \mathrm{kg}$ freshly purified natural uranium is given in the following table.

$$\textbf{Activity in 1 kg natural uranium}\\ \begin{array}{ll} \hline \text{Nuclide} & \text{Activity}\ a\ \text{in Bq}\\ \hline \text{U-238} & 1.2\times10^7\\ \text{U-235} & 5.8\times10^5\\ \text{U-234} & 1.2\times10^7\\ \hline \end{array}$$

During the chemical purification of the uranium sample, the various daughter nuclides are removed. Due to radioactive decay of uranium, however, new daughter nuclides of the uranium nuclides are generated. For example, after a waiting time of one year, the total specific activity of natural uranium and its daughter products has approximately doubled to $5.0\times10^7\ \mathrm{Bq/kg}$. The nuclide-specific activity in $1\ \mathrm{kg}$ natural uranium after one year is given in the following table (only nuclides with activity above $1\ \mathrm{Bq}$ are shown).

$$\textbf{Activity in 1 kg natural uranium including daughter nuclides after 1 a}\\ \begin{array}{ll} \hline \text{Nuclide} & \text{Activity}\ a\ \text{in Bq}\\ \hline \text{U-238} & 1.2\times10^7\\ \text{U-235} & 5.8\times10^5\\ \text{U-234} & 1.2\times10^7\\ \text{Pa-231} & 1.2\times10^1\\ \text{Pa-234} & 2.0\times10^4\\ \text{Pa-234m} & 1.2\times10^7\\ \text{Th-230} & 1.1\times10^2\\ \text{Th-231} & 5.8\times10^5\\ \text{Th-234} & 1.2\times10^7\\ \hline \end{array}$$

The dose rate due to external exposure caused by a $1\ \mathrm{kg}$ natural uranium sample depends on the geometry. Assuming a simple point source geometry in a typical working distance of $0.5\ \mathrm m$, the effective dose rate only from uranium nuclides may be estimated as $8.0\times10^{-5}\ \mathrm{mSv/h}$. If also the daughter nuclides generated after one year are taken into account, the total effective dose rate increases to $2.9\times10^{-4}\ \mathrm{mSv/h}=0.29\ \mathrm{\mu Sv/h}$, which could be easily measured in addition to the average ambient background dose rate of about $0.1\ \mathrm{\mu Sv/h}$. Therefore, most of the external exposure caused by natural uranium is due to daughter nuclides and not due to the uranium nuclides themselves.

A $1\ \mathrm{kg}$ natural uranium sample, however, is not a point source. For example, assuming a spherical geometry, the sphere would have a diameter of about $4.7\ \mathrm{cm}$. Because of the high density of uranium, most of the radiation emitted by the uranium sample is absorbed by the material itself. In a typical working distance of $0.5\ \mathrm m$ to such a sphere, the effective dose rate from uranium nuclides may be estimated as $8.5\times10^{-7}\ \mathrm{mSv/h}$. If also the daughter nuclides generated after one year are taken into account, the total effective dose rate is $2.8\times10^{-5}\ \mathrm{mSv/h}$. Therefore, the dose rate for a real sample is significantly lower than the dose rate for a point source. This effect is called self-absorption. (This effect is especially noticeable when you measure the dose rate at new fuel assemblies of a pressurized water reactor, which consist of uranium dioxide in fuel rods with a typical active length of about $4\ \mathrm m$ but a diameter of less than $1\ \mathrm{cm}$. Due to self-absorption, the dose rate is much lower when looking from the top or bottom compared to the sides.)

Assuming a working time of $2\,000\ \mathrm h$ per year, working with such samples would result in an effective dose of $0.056\ \mathrm{mSv}$ per year. This dose is well below the usual dose limit for radiation workers of $20\ \mathrm{mSv}$ per year.

Compared to the dose from external exposure, the dose from internal exposure caused by the intake of radioactive material can be more important since the distances of the relevant tissues to the source are obviously much shorter and self-absorption by the radioactive material is not relevant. Especially alpha radiation can be very important for internal exposure although it is not relevant for external exposure at all.

Obviously, intake of a $1\ \mathrm{kg}$ uranium sphere is not realistic. However, ingestion of $1\ \mathrm g$ of uranium in the form of uranium dioxide dust might be considered, for example if unprotected workers often contaminate their hands and later touch their food. The resulting committed effective dose (delivered over 50 years) after ingestion of $1\ \mathrm g$ of natural uranium including daughter nuclides generated after one year (with a total activity of $5.0\times10^4\ \mathrm{Bq}$) may be estimated as $0.090\ \mathrm{mSv}$ (using new dose coefficients taken from ICRP Publication 137). Therefore, when working with uranium, contamination can be a more important problem than external exposure.

The committed effective dose from ingestion of uranium dioxide is still relatively low. The main reason is the low uptake of relatively insoluble uranium compounds from the gastrointestinal tract to the blood. Only a fraction of about $0.2\ \%$ of the uranium nuclides are assumed to be absorbed after ingestion.

Different results are obtained for inhalation, when such insoluble uranium compounds are deposited in the lungs. Assuming inhalation of $100\ \mathrm{mg}$ of natural uranium in the form of uranium dioxide particulate aerosols with an effective diameter of $1\ \mathrm{\mu m}$ including daughter nuclides generated after one year (with a total activity of $5.0\times10^3\ \mathrm{Bq}$), the resulting committed effective dose (delivered over 50 years) may be estimated as $20\ \mathrm{mSv}$. This value corresponds to the annual dose limit for radiation workers. Therefore, the most important problem when working with uranium (or similar relatively insoluble alpha emitters) is inhalation of airborne contamination.


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