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The half-life of uranium-235 is about:
- 700 million years
- 7 million years
- 4.5 billion years
- 2.45 million years
- N/A
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Answer: A Explanation: -
The half-life of uranium-238 is about:
- 700 million years
- 7 million years
- 4.5 billion years
- 2.45 million years
- N/A
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Answer: C Explanation: -
The half-life of uranium-234 is about:
- 700 million years
- 7 million years
- 4.5 billion years
- 245500 years
- N/A
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Answer: D Explanation: -
The radioactive equilibrium differs from a chemical equilibrium in that it is:
- irreversible
- reversible
- may be recersible or irreversible
- established in a very long time
- Radioactive equilibrium is always irreversible.
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Answer: A Explanation: -
The age of an old piece of a wood can be determined by:
- average life
- Decay constant
- radioactive dating
- can not be determined
- N/A
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Answer: C Explanation: -
The atmosphere contains which oxide of carbon?
- 14CO2
- 12CO2
- both a & b
- none of these
- Atmosphere contains radioactive 14CO2 and ordinary 12CO2 in a fixed ratio.
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Answer: C Explanation: -
Alive plant takes up which oxide of carbon?
- 14CO2
- 12CO2 only
- both a & b
- CO
- N/A
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Answer: C Explanation: -
Radioactive dating technique involves the use of which isotope of carbon?
- C-14
- C-13
- C-12
- all of these
- In old objects, Carbon-12 remains unchanged while carbon-14 decays by beta-emission.
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Answer: A Explanation: -
The age of an old piece of a wood can be calculated by knowing the concentration of:
- C-14 in a given sample of old wood
- C-14 in a living plant
- C-14/C-12 ratio
- all of these
- N/A
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Answer: D Explanation: -
The new method for determining the age of old wood by spectrometric method involves the measurement of:
- radioactivity
- C-14/C-12 ratio
- average life
- half-life
- Age is determined by the formula `t = log ((14_(C_0))/14_(C_t)) x 2.303/lamda`. Where `14_(C_0)` is concentration of C-14 in fresh plant at time t = 0 and `14_(C_t)` is concentration of C-14 in the old piece of wood at time "t".
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Answer: B Explanation: