They estimate 140g of K in a human body of 70kg, the nominal value they use. Due to the content of K40, this translates into 4,400 Bequerel (they
cite this as 266,000 decays per minute). The say that 89% of the decays are beta decays with a maximum energy of 1.33MeV. When I work this out, it
comes to 8.4x10^-10 J/sec = 1.2x10^-11 J/kg-sec, assuming 70kg body, which is 3.6x10^-4 J/kg-year, or nominally 36 millirad/year. But the article
quotes the value of 16 mrad/year. Now I believe the rad is 100ergs/gm, before any biological effect fudge factors are applied. But the article says
that the beta decays of the K40 exposes the human body to only 16mrad/yr. So did I make a mistake? Maybe the difference is accounted for by the fact
that the 1.33MeV quoted is the *maximum*energy per beta decay; since some energy is carried off by the neutrino, the *average* energy deposited in the
tissues would be less, maybe bringing the number down to 16mrad/yr. I'm just guessing about this.
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