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4 Cards in this Set

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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
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%
Use a drug's half-life and a measurement of Cp to predict the steady state Cp.
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
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.
Loading dose: (Vd x desired Cp) / F
Maintenance dosing rate: (CL x desired Cp)/ F

F = bioavailability

note: lower bioavailability requires greater dosage
Describe how the concept of therapeutic window influences decisions about the frequency of dosing.
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.