A binomial probability experiment is conducted with the given parameters. Compute the probability of x successes in the n independent trials of the experiment. n=10,p=0.8,x=8 Home Binomial Probability Distribution A binomial probability experiment is conducted with the given parameters. Compute the probability of x successes in the n independent trials of the experiment. n=10,p=0.8,x=8 Answer: Given: Probability of success (p)=0.8 Sample size (n)=10 Solution: The probability that x is equal to 8: P(x=8)=(nx)px(1–p)n–x=(108)0.88(1–0.8)10–8=0.3020 Related Tags# Binomial Distribution# Maths# probability adbhutah adbhutah.com Articles: 1281 Previous Post Suppose the average price of gasoline for a city in the United States follows a continuous uniform distribution with a lower bound of 3.10 per gallon and an upper bound of 3.70 per gallon. What is the probability a randomly chosen gas station charges more than 3.25 per gallon? Next Post Measurement of the density of alcohol samples provides a Gaussian distribution with an average of 0.789 mg/ml and a standard deviation of 0.0012 mg/ml. What percentage of the samples will have a density between 0.7880 mg/ml and 0.7904 mg/ml?
Thirty-nine percent of U.S. adults have very little confidence in newspapers. You randomly select ten U.S. adults. Find the probability that the number who have very little confidence in newspapers is (1) exactly three.
Thirty-nine percent of U.S. adults have very little confidence in newspapers. You randomly select ten U.S. adults. Find the probability that the number who have very little confidence in newspapers is (a) exactly six
Determine the indicated probability for a binomial experiment with the given number of trials n=12 and the given success probability p=0.8. Then find the mean, variance, and standard deviation.
Can social media mistakes hurt your chances of finding a job? According to a survey of 1,000 hiring managers across many different industries, 74% claim that they use social media sites to research prospective candidates for any job. Calculate the probabilities of the following events.