a)
If one person is selected randomly,
Probability of getting someone who is type Rh- = Number of persons who is type Rh- / Total number of persons = 24/120 = 0.2
b)
If one person is selected randomly,
Probability of getting someone who is not Group A = 1- Probability of getting someone who is Group A
Probability of getting someone who is Group A= Number of persons who is Group A / Total number of persons = 50/120
Probability of getting someone who is not Group A = 1- Probability of getting someone who is Group A = 1 -50/120 = 70/120=0.5833
c)
If one person is selected randomly, Probability of getting some person who is group A or group B
A : Event of person who is group A
B : Event of person who is group B
If a person is Group A , he can not be group B i.e A and B is null
Therefore, P(A or B) = P(A) + P(B)
P(A) = Probability of getting someone who is Group A = 50/120
P(B) = Probability of getting someone who is Group B =Number of persons who is Group B / Total number of persons = 20/120
P(A or B) = P(A) + P(B) = 50/120 + 20/120 = 70/120=0.5833
If one person is selected randomly, Probability of getting someone who is group A or group B = 70/120=0.5833
d)
If one person is selected randomly, Probability of getting someone who is group A or type Rh-
A : Event of person who is group A
Rh- : Event of person who is type Rh-
Therefore, P(A or Rh-) = P(A) + P(Rh-) +P(A and Rh-)
P(A) = Probability of getting someone who is Group A = 50/120
P(Rh-) = Probability of getting someone who is type Rh- =Number of persons who type Rh- / Total number of persons = 24/120
P(A and Rh-) = Probability of getting someone who is group A and type Rh- = Number of persons who is Group A and type Rh- / Total number of persons = 15/120
P(A or Rh-) = P(A) + P(Rh-) -P(A and Rh-) = 50/120 + 24/120 -15/120 = 59/120=0.491666667
If one person is selected randomly, Probability of getting someone who is group A or type Rh- =59/120=0.4917
e)
If three people are selected randomly(with replacement), Probability of finding three that have group B
P(B) = If one person is selected randomly, Probability of getting someone who is group B = Number of persons who is group B /Number persons = 20/120
If three people are selected randomly(with replacement), Probability of finding three that have group B
= P(B)P(B)P(B) = (20/120)(20/120)(20/120) = 0.00462963
If three people are selected randomly(with replacement), Probability of finding three that have group B = 0.00462963
Use the following crosstab to answer all questions in this homework: Blood Group Total о A...
Use the data in the following table, which summarizes blood groups and Rh types for randomly selected subjects. Assume that subjects are randomly selected from those included in the table.If one person is selected, find the probability of getting someone who is Group A or type Rh+. Are the events of selecting someone who is Group A and the event of someone who is type Rh disjoint events? The probability of getting someone who is Group A or type Rh+ is...
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18).
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