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[A]: Radioactive carbon ^(14)C method i...

[A]: Radioactive carbon `^(14)C` method is quite accurate for relatively recent fossils, not older than 40,000 years.
[R]: It was discovered by Libby.

A

If both A and R are true and R is the correct explanation of A

B

If both A and R are true but R is not the correct explanation of A

C

If A is true and R is false

D

If both A and R are false

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The correct Answer is:
To solve the question regarding the radioactive carbon method and its discovery, we can break it down into a few steps: ### Step-by-Step Solution: 1. **Understanding the Assertion (A)**: - The assertion states that the radioactive carbon method `^(14)C` is accurate for dating relatively recent fossils, specifically those not older than 40,000 years. - This is true because the half-life of carbon-14 is about 5,730 years, making it effective for dating organic materials up to around 40,000 years old. 2. **Understanding the Reason (R)**: - The reason states that the radioactive carbon dating method was discovered by Willard Libby. - This is also true; Willard Libby developed the carbon-14 dating technique in the late 1940s. 3. **Analyzing the Relationship Between A and R**: - While both statements A and R are true, we need to determine if R is a correct explanation of A. - The reason (R) explains who discovered the method, but it does not explain why the method is only accurate for fossils not older than 40,000 years. Therefore, R does not provide a causal relationship to support A. 4. **Conclusion**: - Both A and R are true, but R is not a correct explanation of A. Thus, the correct answer is that both statements are true, but R does not explain A. ### Final Answer: Both A and R are true, but R is not a correct explanation of A. ---
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Carbon -14 used to determine the age of organic material. The procedure is absed on the formation of C^(14) by neutron capture iin the upper atmosphere. ._(7)N^(14)+._(0)n^(1) rarr ._(6)C^(14)+._(1)H^(1) C^(14) is absorbed by living organisms during photosynthesis. The C^(14) content is constant in living organism. Once the plant or animal dies, the uptake of carbon dioxide by it ceases and the level of C^(14) in the dead being falls due to the decay, which C^(14) undergoes. ._(6)C^(14)rarr ._(7)N^(14)+beta^(c-) The half - life period of C^(14) is 5770 year. The decay constant (lambda) can be calculated by using the following formuls : lambda=(0.693)/(t_(1//2)) The comparison of the beta^(c-) activity of the dead matter with that of the carbon still in circulation enables measurement of the period of the isolation of the material from the living cycle. The method, however, ceases to be accurate over periods longer than 30000 years. The proportion of C^(14) to C^(12) in living matter is 1:10^(12) . A nuclear explosion has taken place leading to an increase in the concentration of C^(14) in nearby areas. C^(14) concentration is C_(1) in nearby areas and C_(2) in areas far away. If the age of the fossil is determined to be T_(1) and T_(2) at the places , respectively, then

Carbon -14 used to determine the age of organic material. The procedure is absed on the formation of C^(14) by neutron capture iin the upper atmosphere. ._(7)N^(14)+._(0)n^(1) rarr ._(6)C^(14)+._(1)H^(1) C^(14) is absorbed by living organisms during photosynthesis. The C^(14) content is constant in living organism. Once the plant or animal dies, the uptake of carbon dioxide by it ceases and the level of C^(14) in the dead being falls due to the decay, which C^(14) undergoes. ._(6)C^(14)rarr ._(7)N^(14)+beta^(c-) The half - life period of C^(14) is 5770 year. The decay constant (lambda) can be calculated by using the following formuls : lambda=(0.693)/(t_(1//2)) The comparison of the beta^(c-) activity of the dead matter with that of the carbon still in circulation enables measurement of the period of the isolation of the material from the living cycle. The method, however, ceases to be accurate over periods longer than 30000 years. The proportion of C^(14) to C^(12) in living matter is 1:10^(12) . What should be the age of fossil for meaningful determination of its age ?

Radioactive carbon dating can determine how long ago an organism lived by measuring how much of thte ""^(14) C in the sample has decayed. ""^(14)C is an isotope of carbon that has a half-life of 5,600 years.Half-life is the amount of time it takes for half of the original amount to decay. If a sample of a petrified tree contains 6.25 percent of its original ""^(14)C, how long ago did the tree die ?

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