Suppose that the number of times that vampire bill gets attacked by hep v in a given year is a poisson random variable with parameter λ = 5. now, he discovered a new drug (based on large quantities of vitamin c) that has just been marketed to protect from hep v. it claims to reduce the poisson parameter to λ = 3 for 75% of the population. for the rest of the population, the drug has no appreciable effect on hep v. if bill tries the drug for a year and only had 2 hep v attacks in that time, how likely is it that the drug was beneficial for him?

Explained

Explanation:

let probability of getting attached by Hep(V) without benefit of new drug =P(A)

probability of getting attached by Hep(V) with new drug =P(B)

hence probability that Hep V attack are 2 given he is without benefit of drug =P(C|A) = ,x=2

=0.084

and probability that Hep V attack are 2 given he is with new drug =P(C|B) ,x=2

=0.224

hence probability of Hep V attack are 2 =P(C) =P(A)*P(C|A) +P(B)*P(C|B) =0.25*0.084+0.224*0.75=0.189

from above probability that drug is beneficial given he had 2 Hep V attacks =P(B)*P(C|B)/P(C) =0.224*0.75/0.189 =0.8889

answer:

explanation:

assault rifle is a rapid-fire, magazine-fed rifle designed for military use. it is a shoulder-fired weapon that allows the shooter to select between semi-automatic (requiring you pull the trigger for each shot), fully automatic (hold the trigger and the gun continuously fires) or three-shot-burst modes.