Continuous Infusion (Cut off for Exam 2) Flashcards

1
Q

Continuous Infusion Advantages

A
  1. Convenient in critically ill patients
  2. Rate of infusion is regulated
  3. Avoid fluctuating peak and trough blood levels associated with multiple dosing
  4. Electrolysis and nutrients may be given along with IV medications
  5. Duration of therapy is easily controlled
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2
Q

Drug Concentration in Plasma

A

X = Ro/K * (1 - e^(-Kt))

C = Ro/VK * (1-e^(-Kt))

Ro = Infusion Rate

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3
Q

Drug Infusion

A
  • Concentration builds up exponentially
  • Hits an asymptomatic or plateau rate (Css)
  • Css = steady state level
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4
Q

Steady-State Drug Concentration

A

-Determined by setting time to infinity, rate is equal to rate out

Rate in = Ro

Rate out = Cl = VK

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5
Q

When is steady state reached?

A

Css = Ro/VK

  • Only infusion rate and clearance control this rate (not time)
  • 4-7.5 half lives (4 for this class)
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6
Q

Desired Css

A

Ro = Css * VK

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7
Q

Post-Infusion

A
  • t = T and C = Ct when infusion is stopped
  • Ct = Ro/VK * (1-e^(-Kt))
  • Decline in drug concentration after stopping infusion is described by same equation for IV bolus injection
  • C = Ct * e^(-Kt’)
  • t’ = time elapsed after stopping infusion
  • Ct = concentration when infusion stopped
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8
Q

Reaching Css

A

C = Css * e^(-Kt’)

After infusion has stopped

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9
Q

Apparent Volume of Distribution

A

At Css: Css = Ro/VK ==> V = Ro/CssK

Drug Infusion: V = Ro/CK * (1-e^(-Kt))

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10
Q

Clearance

A

Cl = VK = Ro/Css

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11
Q

Fraction Css Reached

A

fss = 1 - e^(-0.693N)

N = ln(1 - fss)/-0.693

fss = fraction of Css achieved at various times

N = t / half life time

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12
Q

Loading Dose

A

-Given to obtain desired steady-state concentration as rapidly as possible

DL = V * Css OR DL = Ro/K

CLD = Dose/V * e^(-Kt)

-Following simultaneous IV bolus injection and infusion to stead state, drug concentration is as follows:

CLD + CINF = Dose/V * e^(-Kt) + Ro/VK * (1 - e^(-Kt))

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13
Q

What determines the approach to steady-state?

A

Half life

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14
Q

If a drug is given at a higher infusion rate, will steady state be reached more rapidly?

A

No

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