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Dating method 4 Extinct nuclides for relative ages

4 Dating method 4 Extinct nuclides for relative ages [Pg.480]

The half-lives of many nuclides are much shorter than the age of the Earth. For [Pg.480]

Start from the equation for the growth of the daughter D = Dq + Po(1 - If the parent is an extinct nuclide, it would have completely decayed to the daughter. That is, for extinct nuclide, [Pg.481]

Below we use the Al- Mg system as an example for clarity in derivation. Al undergoes (3+-decay to Mg. With a half-life of 0.71 million years, if there was any initial Al, it would have completely decayed away to Mg. In terms of isotopic ratios, it is assumed that the Al/ Al ratio in the early solar system was uniform spatially and decreased exponentially with time to zero. The amount of Mg at the present day may be written as [Pg.481]

Converting the above equation into a linear equation similar to the isochron equation requires a couple of steps. First, we normalize the above equation to a stable and nonradiogenic Mg isotope ( Mg), yielding [Pg.481]




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