Suppose two drugs are routinely used for treatment of a particular kidney disorder. Drug 1 is known to cure the disease 85% of the time and costs $90. Drug 2 is known to cure the disease 70% of the time and costs $65. The two drugs work independent of each other (that is, administration of one has no effect on the efficacy of the other). The two treatment plans are as follows:

Plan
a. Treatment with Drug 1β€”if not effective, treatment with Drug 2.
Plan
b. Treatment with Drug 2β€”if not effective, treatment with Drug 1.

Which statement is most correct in this situation?

a.Based on the overall probability of a cure, Plan A should be selected over Plan
b.
b.Based on the overall probability of a cure, Plan B should be selected over Plan
a.
c.Based on the overall cost of treatment, Plan A should be selected over Plan
b.
d.Based on the overall cost of treatment, Plan B should be selected over Plan
a.
e.Based on the probability of a cure and the cost of treatment, both plans are equivalent, so either can be selected.

Relax

Respuesta :

The correct answer for the question that is being presented above is this one: "e.Based on the probability of a cure and the cost of treatment, both plans are equivalent, so either can be selected.Β Suppose two drugs are routinely used for treatment of a particular kidney disorder. Drug 1 is known to cure the disease 85% of the time and costs $90.

Answer:

Based on the overall probability of a cure, Plan B should be selected over Plan

Step-by-step explanation:

According to the problem, Drug 1 has the higher probability to cure disease, with a 85%.

Knowing this, Plan B is the best option, because implies using Drug 2 if Drug 1 doesn't work, that means this plan used Drug 1 in first place, which has the higher probability to cure.

In other words, it would be better if they use Drug 1 first, because if cost $25, but it has higher chances to cure. Because, if the use Drug 2 first, there're chances to fail, and that would imply higher expenses.

Therefore, the right answer is "Based on the overall probability of a cure, Plan B should be selected over Plan"