Be sure to answer all parts. The carbon-14 decay rate of a sample obtained from a...
Problem # 8 Discuss Radioactive Decay. Outline the Principles of Carbon Dating. Provide necessary Mathematical Equations. Total 250 Words Minimum. Solve the following 4 problems. Show Full Work. Problem # A: A chemist determines that a sample of petrified wood has a carbon-14 decay rate of 6.00 counts per minute per gram. What is the age of the piece of wood in years? The decay rate of carbon-14 in fresh wood today is 13.6 counts per minute per gram, and...
QUESTION 16 A one-gram sample of wood taken from a living tree gives a rate for carbon-14 decay of 13.6 Course 5715 years, how old (yr) is a wood sample that gives a rate for carbon-14 decay of 11.9 counts per tre number with no units.
An archeological artifact was subjected to radiocarbon dating. The artifact showed a carbon-14 decay rate of 12.2disintegrations/min per gram of carbon. Carbon-14 has a half-life of 5715 years, and currently living organisms decay at the rate of 15.3 disintegrations/min per gram of carbon. What is the approximate age of the artifact? Select one: A. 371 years old B. 6597 years old C. 851 years old D. 1867 years old
A sample of charred animal bones found in a cave has a carbon-14 decay rate of 5.2 disintegrations per minute per gram of carbon (5.2 dis/min-g C). Living organisms have a decay rate of 15.3 dis/min-g C. The half-life of carbon-14 is 5715 yr. How old is the bone sample? (All radioactive elements decay according to first order kinetics.) a)2.8 x 10 3 yrs b)3.9 x 10 3 yrs c)1.9 x 10 3 yrs d)8.9 x 10 3 yrs
1) The half-life of carbon 14 is 5600 years. Compute the rate of decay (constant ?) for this radioactive isotope (5 marks) 2) Traces of burnt wood along with ancient stone tools in an archaeological dig in Spain were found to contain approximately 10% of the original amount of carbon 14. Using the value of the constant ? from part 1), calculate when the tree was felled and burned.
7.3 The decay rate of the isotope carbon-14 (14C) is often used to establish the date on which carbon-containing matter died. In the upper atmosphere, cosmic radi- ation synthesizes 14C. This process balances the loss of 14C through radioactive decay. Living matter, which exchanges carbon with atmospheric carbon diox- ide and maintains its 14C level, produces 15.3 disintegrations per minute per gram of carbon it contains. Dead organisms no longer exchange carbon with the atmosphere, and the 14C content decreases...
A 75 g sample of charcoal (assume only carbon) from an archaeological excavation is found to have an activity of 6 Bq from the decay of carbon-14. Use the following information to carbon-date the site. Activity of 1 g of fresh carbon = 0.25 Bq. half-life of carbon-14 = 5730 years.
(4) (1 pt) A sample of bone is subjected to radiocarbon dating. The current decay rate observed for its carbon-14 content is 11.2 disintegrations per minute per gram of carbon. What is the age (in years) of the bone? The half- life for carbon-14 is 5.73x10 yrs., and the decay rate for carbon-14 in living organisms is 15.3 disintegrations per minute per gram of carbon.
A skeleton has a carbon-14 decay rate of 0.27 disintegrations per minute per gram of carbon. When did the animal live? Assume that living organisms have a carbon-14 decay rate of 15.3 d/min g C and that carbon-14 has a half-life of 5730 yrs.
A small bone found at an archeological excavation site has 1/16 the normal carbon-14 decay rate. The half-life of carbon-14 is T=5700 years. Determine the bone's age. Express your answer using two significant figures.