Question 3
An automated egg carton loader has a 3% probability of cracking an egg, and a customer will complain if 1 or more eggs are cracked. Assume each egg load is an independent event. What is the probability that a box of a 12 eggs results in a complaint?
a. |
o.25 |
|
b. |
0.31 |
|
c. |
0.47 |
|
d. |
0.73 |
Answer
We know that the probability is given as p= 3% = 3/100 = 0.03
Sample size is given as n = 12
There will be a complaint only if 1 or more eggs are cracked.
So, we can say that
Probability of one or more eggs cracked = 1- Probability of zero egg cracked. .............................equation 1
Using the binomial formula
where r = 0, n = 12 and p = 0.03
setting the values, we get
this gives us
setting this value in equation 1, we get
Probability of one or more eggs cracked = 1- Probability of zero egg cracked = 1 - 0.6938 = 0.3062 or 0.31
So, option B is correct answer
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