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4 Cards in this Set
- Front
- Back
Use a drug's half-life to determine the number of hours that it will take for the drug to reach a steady-state concentration
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With constant rate of drug infusion, steady-state is reached after about 4 half lives:
1 half life - 50% 2 half lives - 75% 3.3 half lives - 90% 4 half lives - 92.5% |
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Use a drug's half-life and a measurement of Cp to predict the steady state Cp.
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Given the number of half lives, we can determine the percept of the steady state Cp (or we can derive it)
Example: Cp = 45ng/ml after 6 hrs influsion; half life=3hrs 6hrs infusion/3hr per half life = 2 half lives 2 half lives = 75% of steady state Cp 45ng/ml = 0.75Cp(steady state) Thus, Cp(steady state) = 60ng/ml |
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Calculate loading and maintenance dosage regimens for oral or intravenous administration of a drug when given the following information: target steady-state concentration; bioavailability; clearance; and volume of distribution.
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Loading dose: (Vd x desired Cp) / F
Maintenance dosing rate: (CL x desired Cp)/ F F = bioavailability note: lower bioavailability requires greater dosage |
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Describe how the concept of therapeutic window influences decisions about the frequency of dosing.
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Cp should be within a therapeutic window to prevent toxicity and to ensure that the drug causes the desired effect.
Intermittent dosing: peak levels and troughs are important because we want to stay within the therapeutic window while minimizing doses (fewer is better for patient adherence) Narrow therapeutic windows: smaller and frequent doses. caution: monitor frequently because changes in clearance/dosing can result in Cp outside this window. |