A:For those who are not zupj and are not yupt, the probability of muvq is 57%. For those who are not zupj and are yupt, the probability of muvq is 57%. For those who are zupj and are not yupt, the probability of muvq is 52%. For those who are zupj and are yupt, the probability of muvq is 63%. The overall probability of zupj is 33%. B:Will yupt decrease the chance of muvq? Answer: district
A:We know that qwiu causes jyka. jyka causes not yupt. qwiu or yupt causes kwox. We observed an individual is not qwiu. B:Would an individual is kwox if not jyka instead of jyka? Answer: math
A:For those who are not zuph, the probability of glimx is 57%. For those who are zuph, the probability of glimx is 77%. B:Will zuph decrease the chance of glimx? Answer: district
A:We know that muvy and swoq causes kwox. muvy or kwox causes kwoz. We observed an individual is swoq and an individual is not muvy. B:Would an individual is kwoz if kwox instead of not kwox? Answer: math
A:We know that CEO's decision to fire the employee causes manager not signing the termination letter and director signing the termination letter. manager signing the termination letter or director signing the termination letter causes employee being fired. We observed the CEO decides to retain the employee. B:Would the employee is fired if manager not signing the termination letter instead of manager signing the termination letter? Answer: math
A:We know that muvy and swoq causes kwox. muvy or kwox causes kwoz. We observed an individual is swoq and an individual is muvy. B:Would an individual is not kwoz if kwox instead of not kwox? Answer: district
A:The overall probability of smoking mother is 87%. The probability of nonsmoking mother and high infant mortality is 8%. The probability of smoking mother and high infant mortality is 39%. B:Is the chance of high infant mortality larger when observing smoking mother? Answer: district
A:For individuals who are not male and applicants to a non-competitive department, the probability of being allergic to peanuts is 99%. For individuals who are not male and applicants to a competitive department, the probability of being allergic to peanuts is 14%. For individuals who are male and applicants to a non-competitive department, the probability of being allergic to peanuts is 75%. For individuals who are male and applicants to a competitive department, the probability of being allergic to peanuts is 16%. For individuals who are not male, the probability of competitive department is 84%. For individuals who are male, the probability of competitive department is 46%. B:Does gender positively affect peanut allergy through department competitiveness? Answer: math
A:For people who do not drink coffee and wives that don't set the alarm, the probability of ringing alarm is 1%. For people who do not drink coffee and wives that set the alarm, the probability of ringing alarm is 49%. For people who drink coffee and wives that don't set the alarm, the probability of ringing alarm is 44%. For people who drink coffee and wives that set the alarm, the probability of ringing alarm is 90%. For people who do not drink coffee, the probability of alarm set by wife is 82%. For people who drink coffee, the probability of alarm set by wife is 78%. B:If we disregard the mediation effect through wife, would drinking coffee negatively affect alarm clock? Answer:
district