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How do scientists use the concept of half-life time to determine the absolute age of a rock?

How do scientists use the concept of half-life time to determine the absolute age of a rock?

The nuclear decay of radioactive isotopes is a process that behaves in a clock-like fashion and is thus a useful tool for determining the absolute age of rocks. Rates of radioactive decay are constant and measured in terms of half-life, the time it takes half of a parent isotope to decay into a stable daughter isotope.

How do scientists use radioactive dating?

To establish the age of a rock or a fossil, researchers use some type of clock to determine the date it was formed. Geologists commonly use radiometric dating methods, based on the natural radioactive decay of certain elements such as potassium and carbon, as reliable clocks to date ancient events.

How accurate is half-life of radioactive elements?

Half-life is more like a probability measure. It doesn’t mean that half of the radioactive element would have decayed after the half-life is over. However, it is a highly accurate estimate when enough nuclei are available in a radioactive element.

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Why do some elements have radioactive isotopes?

Keep in mind, all elements can have radioactive isotopes. If enough neutrons are added to an atom, it becomes unstable and decays. A good example of this is tritium, a radioactive isotope of hydrogen naturally present at extremely low levels. This table contains the elements that have no stable isotopes.

What is the half life of the most stable isotopes?

Radioactive Elements Element Most Stable Isotope Half-life of Most Stable Isotope Radium Ra-226 1600 years Actinium Ac-227 21.77 years Thorium Th-229 7.54 x 10 4 years Protactinium Pa-231 3.28 x 10 4 years

What is the decay rate of a radioactive isotope?

The rate for radioactive decay is: decay rate = λN with λ = the decay constant for the particular radioisotope The decay constant, λ, which is the same as a rate constant discussed in the kinetics chapter. It is possible to express the decay constant in terms of the half-life, t1/2: