Principles of Drug Accumulation (4)

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Last updated 11:24 PM on 1/27/26
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29 Terms

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One-Compartment Open Model (Review)

  • IV bolus

    • Absorption: instantaneous, complete

  • One compartment

    • Distribution: instantaneous, complete

    • Compartment is homogeneous

  • Elimination

    • Combination of metabolism + excretion

    • Only way drug leaves

 

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What units is found in each section?

a. IV bolus

b. One compartment

c. Elimination

a. D (dose)

b. Vd = Volume of distribution

c.

  • Ke = Elimination rate constant

  • t½ (t 1/2) = Half-life

  • Cl = Clearance

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Why Single Dose Is Not Enough?

Clinically, patients usually need multiple doses

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Multiple doses →

drug accumulation

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Accumulation depends on:

  • Rate of input (Ri)

  • Rate of elimination (Re)

  • Dosing frequency

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Rate of Drug Input (Ri)

a. controlled?

b. average rate or Ri =

c. units…

a. controlled by use

a. Ri = Dose ÷ τ (ON FORMULA SHEET)

c. mass per time (mg/hr)

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Rate of Drug Elimination (Re)

a. controlled?

b. Re =

c. units

d. key concept?

a. Not controlled by us

b. Re = C(t) × Cl

  • Depends on:

    • Drug concentration at that moment

    • Clearance

c. mass per time (mg/hr)

d.

  • High concentration → high elimination rate

  • Low concentration → low elimination rate

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Are Re and Cl the same?

  • no

    • Re (mg/hr)

    • Cl (L/hr)

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How to find Re by graphing?

  • take concentration (y) and time (x) graph

  • find slope, which is the Re

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Comparing Ri and Re

  • Ri > Re → concentration increases

  • Ri < Re → concentration decreases

  • Ri = Re → steady state (goal)

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Steady State

Definition

  • Average rate of drug input = average rate of drug elimination

  • Concentrations become stable and bounded

  • Peaks and troughs still occur, but within a fixed range

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Time to reach steady state =

 5 × half-life

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Tell me the 3 variables we talk about in this lecture?

Dosing Interval (τ)

Dose Number (n)

Time (t)

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Dosing Interval (τ)

  • Time between doses

  • Assumed fixed and constant

  • Always a whole number in this class

  • Example:

    • TID → τ = 8 hours

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Dose Number (n)

  • Represents most recent dose given

  • Does NOT increase until the next dose is administered

  • Integer (whole number only)

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Time (t)

  • Time since the most recent dose

  • t cannot exceed τ

    • Once next dose is given → t resets

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How do we evaluate multiple doses?

  • principle of superposition

  • drug accumulation factor

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Principle of Superposition

  • Each dose contributes independently

  • Total concentration = sum of contributions from all doses still present

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Principle of Superposition

how does the body handle every dose?

  • The body handles every dose the same way

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 Principle of Superposition

what happens to residual drug from earlier dose?

 adds to newer doses

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What’s a Multiple Dosing Function?

Accumulation Factor

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Accumulation Factor is the…

  • Mathematical shortcut for accumulation

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Accumulation Factor depends on…

  • Elimination rate constant

  • Dosing interval (τ)

  • Dose number (n)

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What leads to more accumulation before the next dose?

  • Shorter τ

  • Longer half-life

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a. When does dose number count?

b. What does dose number not count?

a. early on, as drug is still building up/before steady state

b. at steady state

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Why is steady state important?

  • Fewer variables

  • Simpler math

  • Predictable concentrations

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Drug accumulates when…

input exceeds elimination

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Accumulation continues until:

  • Ri = Re

    • That point is steady state

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Time to reach steady state depends only on…

half-life

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