A survey found that 60% of American victims of health care fraud are senior citizens. If 10 victims are selected at random, find
(A) the mean number of victims who are senior citizens.
(B) the probability that exactly 3 victims are senior citizens.
(C) the probability that at most 6 victims are senior citizens.
(D) the probability that all but one victim are senior citizens.
A survey found that 60% of American victims of health care fraud are senior citizens. If...
A survey found that 60% of American victims of health care fraud are senior citizens. If 10 victims are selected at random, find (A) the mean number of victims who are senior citizens. (B) the probability that exactly 3 victims are senior citizens. (C) the probability that at most 6 victims are senior citizens. (D) the probability that all but one victim are senior citizens. in words, what is the success and failure part of this binomial problem? also can...
A survey found that 60% of American victims of health care fraud are senior citizens. If 10 victims are selected at random, find (A) the mean number of victims who are senior citizens. ( C) the probability that at most 6 victims are senior citizens. (D) the probability that all but one victim are senior citizens. D is the one I need most help in, I have gotten the answer "0.0016" "0.0403" and "0.999895" im very confused with it. also...
A survey found that 60% of American victims of health care fraud are senior citizens. If 10 victims are selected at random, find (A) the mean number of victims who are senior citizens. (C) the probability that at most 6 victims are senior citizens. (D) the probability that all but one victim are senior citizens. D is the one I need most help in, I have gotten the answer "0.0016" "0.0403" and "0.999895" im very confused with it. Also can...
A survey found that 60% of American victims of health care fraud are senior citizens. If 10 victims are selected at random, find (A) the mean number of victims who are senior citizens. (B) the probability that exactly 3 victims are senior citizens. (C) the probability that at most 6 victims are senior citizens. (D) the probability that all but one victim are senior citizens. I only need help with A,C, and D. I know that B is 0.0425. If...
it was found that 80 percent of americans victims of healthcare fraud are senior citizens. if 9 victims are randomly selected, find the probability that 5 are senior citizens. round your answers to three decimal places. P(exactly 5)=
In a survey of senior citizens, you find that there is an 60% chance that any given senior citizen will disapprove of legalized marijuana. a. What is the chance you will find between 7 – 9 senior citizens out of 12 surveyed will disapprove of legalized marijuana? b. What is the chance you will find between 7 – 9 senior citizens out of 12 surveyed will approve of legalized marijuana? c. What is the chance that no more than 5...
A report found that 60% of Americans of insurance fraud are young adults. Assuming this is true, if 12 victims are randomly selected, find the probability that A) at least 10 are young adults B) less than 2 are young adults
Provide an appropriate response. In a recent survey, 80% of the community favored building a health center in their neighborhood. If 15 citizens are chosen, what is the mean number favoring the health center? Provide an appropriate response. In a recent survey, 81% of the community favored building a health center in their neighborhood. If 14 citizens are chosen, find the probability that exactly 6 of them favor the building of the health center,
(1) A survey found that the American family generates an average of 17.2 pounds of glass garbage each year. Assume that standard deviation of the distribution is 2.5 pounds. Find the probability that the mean of a sample of 55 families will be between more than 18 pounds. Assume that the sample is taken from a population normally distributed. (2) The average weight of 40 randomly selected minivans was 4150 pounds. The population standard deviation was 480. Find the 99%...
A telephone survey of American families is conducted to determine the number of children in the average American family, Past experience has shown that 30% of the families who are telephoned will refuse to respond to the survey. Which of the following statements is not a binomial random variable? A. The number of families out of 50 who refuse to respond to the survey. B. All of the choices are binomial random variables. C. The number of children in a...