Half-Life Equation:
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The half-life of a medication 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 drug with a faster elimination (higher k) will have a shorter half-life.
Details: Knowing a drug's half-life helps determine appropriate dosing intervals, predict steady-state concentrations, and estimate how long a drug will remain in the body after discontinuation.
Tips: Enter the elimination rate constant (k) in 1/time units (e.g., 1/h or 1/day). The value must be greater than zero.
Q1: What's the relationship between half-life and elimination rate?
A: They are inversely related. A drug with a high elimination rate will have a short half-life, and vice versa.
Q2: How many half-lives does it take to eliminate a drug?
A: About 5 half-lives for 97% elimination. Each half-life reduces the drug amount by 50%.
Q3: What factors affect drug half-life?
A: Metabolism, excretion, protein binding, age, liver/kidney function, and drug interactions can all affect half-life.
Q4: What's the difference between plasma half-life and biological half-life?
A: Plasma half-life measures drug in bloodstream, while biological half-life considers total drug elimination from the body.
Q5: How does half-life relate to steady state?
A: Steady state is reached in about 4-5 half-lives of regular dosing, when drug input equals elimination.