A drug company claims their new flu vaccine cures 92% of patients. A family of five people is deciding on whether to take the vaccine or not. Let X be the number of members in the family getting the flu. a) State the 4 conditions for the number of members in the family getting the flu to be a binomial. 1. Trials are fixed at n= ["", "", "", ""] . 2. Two outcomes ["", "", "", ""] . 3. X is ["", "", "", ""] with probability of success ["", "", "", ""] 4. Trials are ["", "", "", ""] b) Fill in the blanks using the dropdown menu: X~ ["", "", "", ""] ( n= ["", "", "", ""] , p = ["", "", "", ""] . c) The probability that less than 2 members of the family will get the flu is P(X<2)= ["", "", "", ""] . d) P(X=0)= ["", "", "", ""] e) E(X)= ["", "", "", ""] and Var(X)= ["", "", "", ""]
A drug company claims their new flu vaccine cures 92% of patients. A family of five people is deciding on whether to take the vaccine or not. Let X be the number of members in the family getting the flu.
a) State the 4 conditions for the number of members in the family getting the flu to be a binomial.
1. Trials are fixed at n= ["", "", "", ""] .
2. Two outcomes ["", "", "", ""] .
3. X is ["", "", "", ""] with
4. Trials are ["", "", "", ""]
b) Fill in the blanks using the dropdown menu: X~ ["", "", "", ""] ( n= ["", "", "", ""] , p = ["", "", "", ""] .
c) The probability that less than 2 members of the family will get the flu is P(X<2)= ["", "", "", ""] .
d) P(X=0)= ["", "", "", ""]
e) E(X)= ["", "", "", ""] and Var(X)= ["", "", "", ""]
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