Respuesta :
P(O) = 0.45
P(R) = 0.15
[tex]P(O\cup R)=0.49[/tex]
The formula for the probability of one event or another can be written as:
[tex]P(O\cup R)=P(O)+P(R)-P(O\cap R)[/tex]
Plugging in the given values, we get:
[tex]0.49=0.45+0.15-P(O\cap R)[/tex]
which can be rearranged to find the probability that a person has both type O blood and the Rh− factor, as follows:
[tex]P(O\cap R)=0.60-0.49=0.11[/tex]
So the required probability is 0.11 or as a percentage 11%.
P(R) = 0.15
[tex]P(O\cup R)=0.49[/tex]
The formula for the probability of one event or another can be written as:
[tex]P(O\cup R)=P(O)+P(R)-P(O\cap R)[/tex]
Plugging in the given values, we get:
[tex]0.49=0.45+0.15-P(O\cap R)[/tex]
which can be rearranged to find the probability that a person has both type O blood and the Rh− factor, as follows:
[tex]P(O\cap R)=0.60-0.49=0.11[/tex]
So the required probability is 0.11 or as a percentage 11%.
Answer:
82 %
Positive Rh factor given type A blood
Step-by-step explanation:
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