Final answer:
The number of cookies we expect to have an extra fortune. This can be calculated using the binomial distribution. In this case, we have a bag of 144 fortune cookies, and the probability of each cookie having an extra fortune is 3%. expected number of cookies with an extra fortune is 4.32.
Step-by-step explanation:
The problem asks for the number of cookies we expect to have an extra fortune. This can be calculated using the binomial distribution. In this case, we have a bag of 144 fortune cookies, and the probability of each cookie having an extra fortune is 3%. We can use the formula for the expected value of a binomial distribution, which is given by E(x) = n * p, where n is the number of trials and p is the probability of success. In this case, n = 144 and p = 0.03. Therefore, the expected number of cookies with an extra fortune is 144 * 0.03 = 4.32 cookies.
The number of cookies we expect to have an extra fortune. This can be calculated using the binomial distribution. In this case, we have a bag of 144 fortune cookies, and the probability of each cookie having an extra fortune is 3%. expected number of cookies with an extra fortune is 4.32.