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Solve the Problem. -The Delivery of a Drug (Such as an Antibiotic) Through

Question 30

Multiple Choice

Solve the problem.
-The delivery of a drug (such as an antibiotic) through an intravenous line may be modeled by the differential equation Solve the problem. -The delivery of a drug (such as an antibiotic)  through an intravenous line may be modeled by the differential equation     where m(t)  is the mass of the drug in the blood at time    k is a constant that describes the rate at which the drug is absorbed, and I is the infusion rate. Let   For what initial values m(0)  = A   are solutions increasing? decreasing? What is the equilibrium solution?   A)  increasing for A < 50 and decreasing for A > 50; m(t)  = 0 B)  increasing for A > 50 and decreasing for A < 50; m(t)  = 0 C)  increasing for A < 50 and decreasing for A > 50; m(t)  = 50 D)  increasing for A > 50 and decreasing for A < 50; m(t)  = 50 where m(t) is the mass of the drug in the blood at time Solve the problem. -The delivery of a drug (such as an antibiotic)  through an intravenous line may be modeled by the differential equation     where m(t)  is the mass of the drug in the blood at time    k is a constant that describes the rate at which the drug is absorbed, and I is the infusion rate. Let   For what initial values m(0)  = A   are solutions increasing? decreasing? What is the equilibrium solution?   A)  increasing for A < 50 and decreasing for A > 50; m(t)  = 0 B)  increasing for A > 50 and decreasing for A < 50; m(t)  = 0 C)  increasing for A < 50 and decreasing for A > 50; m(t)  = 50 D)  increasing for A > 50 and decreasing for A < 50; m(t)  = 50 k is a constant that describes the rate at which the drug is absorbed, and I is the infusion rate. Let Solve the problem. -The delivery of a drug (such as an antibiotic)  through an intravenous line may be modeled by the differential equation     where m(t)  is the mass of the drug in the blood at time    k is a constant that describes the rate at which the drug is absorbed, and I is the infusion rate. Let   For what initial values m(0)  = A   are solutions increasing? decreasing? What is the equilibrium solution?   A)  increasing for A < 50 and decreasing for A > 50; m(t)  = 0 B)  increasing for A > 50 and decreasing for A < 50; m(t)  = 0 C)  increasing for A < 50 and decreasing for A > 50; m(t)  = 50 D)  increasing for A > 50 and decreasing for A < 50; m(t)  = 50 For what initial values m(0) = A are solutions increasing? decreasing? What is the equilibrium solution?


A) increasing for A < 50 and decreasing for A > 50; m(t) = 0
B) increasing for A > 50 and decreasing for A < 50; m(t) = 0
C) increasing for A < 50 and decreasing for A > 50; m(t) = 50
D) increasing for A > 50 and decreasing for A < 50; m(t) = 50

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