SOLUTION: If the probability of getting a contract A is 0.25, B is 0.15. What is the probability of
a. Getting both contracts
b. Getting contract A only
c. Getting contract B only
d. No
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-> SOLUTION: If the probability of getting a contract A is 0.25, B is 0.15. What is the probability of
a. Getting both contracts
b. Getting contract A only
c. Getting contract B only
d. No
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Question 1018171: If the probability of getting a contract A is 0.25, B is 0.15. What is the probability of
a. Getting both contracts
b. Getting contract A only
c. Getting contract B only
d. Not getting both contracts
e. Not getting at least one contract
A(0.25) B(0.15) P(Both) = 0.0375 [P(A) * P(B)]
Not B(0.85) P(A only) = 0.2125 [P(A) * P(Not B)]
Not A(0.75) B(0.15) P(B only) = 0.1125 [P(Not A) * P(B)]
Not B(0.85) P(Neither) = 0.6375 [P(Not A) * P(Not B)]
Part a, b, and c are read directly from the table.
Part d, "Not Both" is 1 minus P(Both) which is the same as P(A only) plus P(B only) plus P(Neither).
Part e, "Not at least one", is the same as P(Neither); see table.
John
My calculator said it, I believe it, that settles it