** WILL FAN & MEDAL ** I keep getting this question wrong, can someone please help Two different chemotherapy regimens can be used to treat breast cancer. Treatment with doxorubicin is known to show a remission rate 40% of the time. This treatment costs $1,000. The other treatment, docetaxel, shows a remission rate 25% of the time and costs $850. The two treatment plans are: Plan A: Treat with doxorubicin. If not effective, treat with docetaxel. Plan B: Treat with docetaxel. If not effective, treat with doxorubicin. Based on the data provided, what is the expected cost per patient
under plan B? A) $850 B) $1,000 C) $1,510 D) $1,600
what have you attempted?
Well, me and my mom both went over it and it says what is the expected cost per patient under plan B? and I said $850 because that is the expected cost but if it doesnt work THEN you treat with doxorubicin. Right? I'm lost
if it doesnt work we go with the other plan yes
take one person so start with they put you on plan B ...it cost 850 spose it fails, then we are out the 850 and have to spend 1000 .... but what percent of the time would we expect to have to pay the 1000?
25%?
25% of the time the plan works..so 75% of the time we would have to resort to the other option
oh okay
so do I add them?
there is 100% chance of paying the treatment of planB and there is a 75% chance of paying for the treatment of planA you would add up your expected costs yes
1,850?
no 850 + .75(1000) is not 1850
1600?
thats what i get yes another way to view it; we pay 850 to start with what is the extra cost? well 25% of the time we pay nothing extra, and 74% of the time we have to pay for the other treatment our extra cost is therefore: .25(0) + .75(1000) 850 + 'extra cost' is what we would expect to pay
lol ... 75% of the time, had a slight typo
I see now! Bless you thanks for being so in depth with explaining everything I really appreciate the help :)
good luck :)
@amistre64 I have one more question about this problem
@amistre64 Based on the data provided, what is the probability that a patient treated under plan A will show remission?
never mind
40% are 'cured' to start with on planA the remainder (60%) go the next drug ... and 25% of them are 'cured' .40 + .25(.60) seems fair
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