Let y denote the number of broken eggs in a randomly selecte
Let y denote the number of broken eggs in a randomly selected carton of one dozen \"store brand\" eggs at a certain market. Suppose that the probability distribution of y is as follows.
What is the probability that the carton contains exactly 10 unbroken eggs? (Hint: What is the corresponding value of y?)
What is the probability that at least 10 eggs are unbroken?
| y | 0 | 1 | 2 | 3 | 4 |
| p(y) | .64 | .19 | .11 | .04 | ? |
Solution
cartoon has 10 unbroken eggs implies 2 broken eggs
P(y=2) = 0.11
so , probablity that contains exactly 10 unbroken eggs is 0.11
b)
probability that atlest 10 eggs are unbroken
=>
P(y < =2) = P(y=0) + P(y=1) + P(y=2)
= 0.64 + 0.19 + 0.11
= 0.94
