The basics of radiometric dating


Brief history of radiometric dating

Ages from vanished isotopes


 

How does Carbon-14 dating work?

 

Limits to carbon-14 dating

 

Some naturally occurring radioactive isotopes and their half-lives

Radioactive Isotope
(Parent)
Product
(Daughter)
Half-Life
(Years)
Samarium-147
Neodymium-143
106 billion
Rubidium-87
Strontium-87
48.8 billion
Rhenium-187
Osmium-187
42 billion
Lutetium-176
Hafnium-176
38 billion
Thorium-232
Lead-208
14 billion
Uranium-238
Lead-206
4.5 billion
Potassium-40
Argon-40
1.26 billion
Uranium-235
Lead-207
0.7 billion
Beryllium-10
Boron-10
1.52 million
Chlorine-36
Argon-36
300,000
Carbon-14
Nitrogen-14
5715
Uranium-234
Thorium-230
248,000
Thorium-230
Radium-226
75,400

Example: The radioactive element carbon-14 has a half-life of 5750 years. The percentage of carbon-14 present in the remains of plants and animals can be used to determine age. Roughly how old is a skeleton that has lost 90% of its carbon-14?
Solution: After 3 half-lives, 1/8-th (1/2 x 1/2 x 1/2) or 12.5% of carbon-14 should remain, so the age is just over 3 half-lives or 5750x3=17250 years.

Example: A young-Earth research group reported that they sent a rock erupted in 1980 from Mount Saint Helens volcano to a dating lab and got back a potassium-argon age of several million years. This shows we should not trust radiometric dating, right?
Solution: Wrong! The potassium-argon method, with its long half-life of 1.3 billion years, should not be used to date rocks that are only 25 years old. These people have only succeeded in correctly showing that one can fool a single radiometric dating method when one uses it improperly. The false radiometric ages of several million years are due to parentless argon, as described here, and were first reported in the literature some fifty years ago. Note that it would be extremely unlikely for another dating method to agree with these bogus ages. Getting agreement between more than one dating method is a recommended practice.
 


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