Half Life Equation:
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The half-life of a drug is the time it takes for the concentration of the drug in the body to be reduced by half. It's a crucial pharmacokinetic parameter that helps determine dosing intervals and duration of drug action.
The calculator uses the half-life equation:
Where:
Explanation: The equation shows that half-life is inversely proportional to the elimination rate constant. A higher elimination rate means a shorter half-life.
Details: Knowing a drug's half-life helps determine dosing frequency, time to reach steady state, and time for complete elimination from the body. It's essential for therapeutic drug monitoring and avoiding toxicity.
Tips: Enter the elimination rate constant (k) in reciprocal hours (1/h). The value must be greater than 0. The result will be the half-life in hours.
Q1: What is a typical drug half-life range?
A: Half-lives vary widely - from minutes (e.g., adenosine) to weeks (e.g., amiodarone). Most drugs have half-lives between 1-24 hours.
Q2: How many half-lives to eliminate a drug?
A: About 5 half-lives for ~97% elimination. This is why loading doses are sometimes needed for drugs with long half-lives.
Q3: What affects drug half-life?
A: Metabolism, excretion, protein binding, volume of distribution, and patient factors like age, liver/kidney function.
Q4: How is steady state related to half-life?
A: Steady state is reached in about 4-5 half-lives with regular dosing. This is when drug accumulation equals elimination.
Q5: Can half-life change in a patient?
A: Yes, due to changes in organ function, drug interactions, or disease states affecting pharmacokinetics.