A:Method 1: We look at how jyka correlates with lirg case by case according to gyzp. Method 2: We look directly at how jyka correlates with lirg in general. B:To understand how jyka affects lirg, is it more correct to use the Method 1 than Method 2? Answer: applies
A:The overall probability of kwox is 43%. The probability of not kwox and kwoz is 44%. The probability of kwox and kwoz is 39%. B:Is the chance of kwoz smaller when observing kwox? Answer: burning
A:The overall probability of smoking mother is 95%. The probability of nonsmoking mother and high infant mortality is 3%. The probability of smoking mother and high infant mortality is 39%. B:Is the chance of high infant mortality smaller when observing smoking mother? Answer: applies
A:The overall probability of the captain's order to execute the prisoner is 71%. For captains who release prisoners, the probability of the prisoner's death is 31%. For captains who execute prisoners, the probability of the prisoner's death is 72%. B:Is the prisoner's death less likely than the prisoner being alive overall? Answer: burning
A:We know that yomx causes gwet and not cwoi. gwet or cwoi causes xevu. B:Would an individual is xevu if yomx instead of not yomx? Answer: applies
A:Method 1: We look at how rixq correlates with xevu case by case according to zuph. Method 2: We look directly at how rixq correlates with xevu in general. B:To understand how rixq affects xevu, is it more correct to use the Method 1 than Method 2? Answer: burning
A:Method 1: We look directly at how jyka correlates with lirg in general. Method 2: We look at this correlation case by case according to hwax. B:To understand how jyka affects lirg, is it more correct to use the Method 1 than Method 2? Answer: applies
A:Method 1: We look at how gender correlates with peanut allergy case by case according to department competitiveness. Method 2: We look directly at how gender correlates with peanut allergy in general. B:To understand how gender affects peanut allergy, is it more correct to use the Method 1 than Method 2? Answer: burning
A:For husbands that don't set the alarm and wives that don't set the alarm, the probability of ringing alarm is 11%. For husbands that don't set the alarm and wives that set the alarm, the probability of ringing alarm is 60%. For husbands that set the alarm and wives that don't set the alarm, the probability of ringing alarm is 46%. For husbands that set the alarm and wives that set the alarm, the probability of ringing alarm is 92%. For husbands that don't set the alarm, the probability of alarm set by wife is 61%. For husbands that set the alarm, the probability of alarm set by wife is 1%. B:Does husband positively affect alarm clock through wife? Answer:
burning