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68,260 results radioactive Carbon 14 in a dead organism decays according to the equation A=A e^.000124t where t is in years and A0 is the amount at t=0.
Estimate the age of a skull uncovered in an archeological site if 10% of the original Carbon 14 is still present.
The bombardment of the upper atmosphere by cosmic rays converts nitrogen to a radioactive isotope 14C of carbon with a halflife of about 5710 years. An Initial amount of 100 grams of Thorium234 decays according to the model: d P/dt=0.02828P (where t is measured in years). Where m is the mass, in milligrams, remaining after t years.
a) Find the equation for the amount of Thorium left after t years. A) The smoke detector will no longer work when the amount of ...
b) Determine the halflife of this radioactive isotope c) How long will it take for ... A smoke detector contains 0.2 mg of Americium 241 (Am241), a radioactive element that decays in t years according to the relation m = 0.2(0.5)^(t/432.2).
A fragment of bone is discovered to contain 20% of the usual carbon14 concentration. Where m is the mass, in milligrams, remaining after t years.
Due to radioactive decay, the amount A of carbon 14 present compared to the initial amount A0 after t years is given by the formula A(t) = A0e^0.000124t . After the organism’s death no new carbon is integrated into the organism’s remains, so the ...
Cosmic ray bombardment of the atmosphere produces neutrons, which in turn react with nitrogen to produce radioactive carbon14.
In the formula A(t) = A0ekt, A is the amount of radioactive material remaining from an initial amount A0 at a given time t, and k is a negative constant determined by the nature of the material. When the plant dies, the Carbon14 decays, with a halflife of 5600 years. Estimate the age of a sample of wood discovered by an archeologist if the carbon level in the sample is only 18% of its original carbon14 level. Q(t) = Q0 · 2(t/140) If the amount of polonium left after 700 days is 45 mg, what was the initial amount present?
A gram of the dead plant is found to decay at about 1 disintegration per minute. What can scientists learn from the rate at which radioactive elements decay? The radioactive decay of a substance is expressed by A=A^0 e^ kt, where the initial amount A^0, decays to an amount A after t years. mg A 10 kg sample from a living plant has actiuity 30 000 Bq due to Carbon14.
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