A piece of wood form the ruins of an nuclei an ancient building was found to have a `.^(14)C` activity of 12 disintegrations per minute per gram of its carbon content. The `.^(14)C` activity of the living wood is 16 disintegrations/minute/gram. How long ago did the trees, form which the wooden sample came, die? Given half-life of `.^(14)C is 5760yers`.
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A piece of ancient wood shows an activity of 3.9 disintergration per sec. per gram of .^(14)C . Calculate the age of the wood. T_(1//2) of .^(14) C=5570 years. Activity of fresh .^(14)C=15.6 disinteration per second per gram.
A sample of wooden artifact is found to undergo 9 disintegration per minute per gram of carbon. What is the approximate age of the artifact? The half life of ._(6)^(14)C is 5730 years and radioactivity of wood recently cut is 15 disintegrations per minute per gram of carbon.
When charcoal is prepared from a living tree, it shows a disintergration rate of 15.3 disintergrations of ^14C per gram per minute. A sample form an ancient piece of charcoal shows ^14C activity to be 12.3 disintergrations per gram per minute. How old is this sample ? Half-life of ^14C is 5730 y.
It is known that the ratio of .^(14)C to .^(12)C atoms in living beings and atmosphere is a constant. In one experiment it was found that the radiocarbon activity of a living thing is 16 disintegration per minute per gram of carbon content. Find the ratio of .^(14)C to .^(12)C atoms in your body. Half life of beta decay of .^(14)C is 5760yr= 0.03xx10^(9) minute.
Determine the average .^(14)C activity in decays per minute per gram of natural carbon found in living organisms if the concentration of .^(14)C relative to that of .^(12)C is 1.4 xx10^(-12) and half -life of .^(14)C is T_(1//2)=57.30 years.
Determine the average .^(14)C activity in decays per minute per gram of natural carbon found in living organisms if the concentration of .^(14)C relative to that of .^(12)C is 1.4 xx 10^(-12) and half life of .^(14)C is T_(1//2) = 5730 years.
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