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This has to do with figuring out the age of ancient things. It might take a millisecond, or it might take a century.
Problem #3: Os has a halflife of hours. How many grams of a gram sample would have decayed after exactly three halflives? Solution: (1/2) 3 = (the amount remaining after 3 halflives) g x = g remain g  g = g have decayed Note that the length of the halflife played no role in this calculation. Half life and radiometric dating practice problems answer key  Find a man in my area! Free to join to find a woman and meet a woman online who is single and looking for you. Men looking for a woman  Women looking for a woman. Find single woman in the US with online dating. Looking for romance in all the wrong places? Now, try the right place. Scientists look at halflife decay rates of radioactive isotopes to estimate when a particular atom might decay. A useful application of halflives is radioactive dating. This has to do with figuring out the age of ancient things. If you could watch a single atom of a radioactive .
But if you have a large enough sample, a pattern begins to emerge. It takes a certain amount of time for half the atoms in a sample to decay. It then takes the same amount of time for half the remaining radioactive atoms to decay, and the same amount of time for half of those remaining radioactive atoms to decay, and so on.
This process is shown in the following table. This decay is an example of an exponential decay, shown in the figure below. Knowing about halflives is important because it enables you to determine when a sample of radioactive material is safe to handle. The rule is that a sample is safe when its radioactivity has dropped below detection limits.
And that occurs at 10 halflives. This stuff is important to know when using radioactive isotopes as medical tracers, which are taken into the body to allow doctors to trace a pathway or find a blockage, or in cancer treatments.
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