Half-life: Difference between revisions
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''This article is about decomposition. For other uses of the term "Half-life", please see [[Half-life (disambiguation)]].'' | |||
For any reactant subject to first-order decomposition, the amount of time needed for one half of the substance to decay is referred to as the '''half-life''' of that compound. Although the term is often associated with [[radioactive decay]], it also applies equally to chemical decomposition, such as the decomposition of [[azomethane]] (CH<sub>3</sub>N=NCH<sub>3</sub>) into methane and nitrogen gas. Many compounds decay so slowly that it is impractical to wait for half of the material to decay to determine the half-life. In such cases, a convenient fact is that the half-life is 693 times the amount of time required for 0.1% of the substance to decay. Using the value of the half-life of a compound, one can predict both future and past quantities. | For any reactant subject to first-order decomposition, the amount of time needed for one half of the substance to decay is referred to as the '''half-life''' of that compound. Although the term is often associated with [[radioactive decay]], it also applies equally to chemical decomposition, such as the decomposition of [[azomethane]] (CH<sub>3</sub>N=NCH<sub>3</sub>) into methane and nitrogen gas. Many compounds decay so slowly that it is impractical to wait for half of the material to decay to determine the half-life. In such cases, a convenient fact is that the half-life is 693 times the amount of time required for 0.1% of the substance to decay. Using the value of the half-life of a compound, one can predict both future and past quantities. | ||
Revision as of 13:53, 25 April 2008
This article is about decomposition. For other uses of the term "Half-life", please see Half-life (disambiguation).
For any reactant subject to first-order decomposition, the amount of time needed for one half of the substance to decay is referred to as the half-life of that compound. Although the term is often associated with radioactive decay, it also applies equally to chemical decomposition, such as the decomposition of azomethane (CH3N=NCH3) into methane and nitrogen gas. Many compounds decay so slowly that it is impractical to wait for half of the material to decay to determine the half-life. In such cases, a convenient fact is that the half-life is 693 times the amount of time required for 0.1% of the substance to decay. Using the value of the half-life of a compound, one can predict both future and past quantities.
Mathematics
The future concentration of a substance, C1, after some passage of time T, can easily be calculated if the present concentration, C0, and the half-life, Th, are known:
