Two different chemotherapy regimens can be used for the treatment of breast cancer. The treatment with doxorubicin is known to show a remission rate 40% of the time. This treatment costs $1,000. The other treatment, with docetaxel, shows a remission rate 25% of the time and costs $850. The two treatment plans are as follows: Plan A: Treatment with doxorubicin—if not effective, treatment with docetaxel. Plan B: Treatment with docetaxel—if not effective, treatment with doxorubicin. If you are the patient, which statement is the best choice? PLEASE HELP
i never was good at these subjective problems ... i recall that expected value is mean times cost if you want to weigh the respective dollar amounts for paying for an ineffective treatment
is there any type of formula like standard deviation or somethin like that
.25(850) = 212.50 .40(1000) = 400.00 but im not sure if the standard error we did on the last one would be useful or not .... since we dont have a sample size
A. Based on the probability of overall remission rate, plan A should be selected over plan B. Based on the probability of overall remission rate, plan B should be selected over plan C. Based on the cost of the first treatment alone, plan A should be selected over plan B. D. Based on the overall cost of treatment, plan B should be selected over plan A. E. Based on the probability of survival rate and the cost of treatment, both plans are equivalent, so either can be selected.
The answers dont even have numbers in them...
does that mean that the one that cost 1000$ would be less effective since it cost more money
to me, E is not accurate since they have different expectation values
docetaxel is plan B and it cost less so wouldnt it be D
as a patient, you would prolly care more about success rate then cost.
this reminds me of those type 1 or 2 error things
i never realy thought about that, thats true
my opinion is: as a patient with cancer, you would want the one with the best success rate. But i cant guarentee that as the correct option on a test or quiz :)
its alright, i'd rather have your opinion than mine, ive failed this semester exam like 5 times already lol
as a money pinching old man ... try the cheap one first, if you win yay, if not ... dole out for the other one ;)
alright thank you (:
good luck
to calculate the expected cure rate for both plans use the equation: prob of cure for plan a= p(a cured it)+(b cured it)*(a didnt cure it) prob of cure for plan b= p(b cured it)+(a cured it)*(b didnt cure it) to calculate the expected cost of the plans use expected cost of a= cost(a)+cost(b)*(a didnt cure it) expected cost of b= cost(b)+cost(a)*(b didnt cure it) i know this question was asked 2 years ago but this is for those who r like me and just google questions and just so happen to find this one
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