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The ability to observe and recall details is important in science. Unfortunately, the power of suggestion can distort memory. A study of recall is conducted as follows: Subjects are shown a film in which a car is moving along a country road. There is no barn in the film. The subjects are then asked a series of questions concerning the film. Half of the subjects are asked: "How fast was the car moving when it passed the barn?" The other half of the subjects are not asked the question. Later, each subject is asked: "Is there a barn in the film?" Of those asked the first question concerning the barn, 17% answer "yes"; only 3% of the others answer "yes." What is the probability that a randomly selected participant in this study claims to have seen the nonexistent barn? Is claiming to see the barn independent of being asked the first question about the barn?
If the expected returns on these stocks are 8 percent and 11 percent, respectively, what is the expected return on the portfolio?
Create a probability model for the amount you win at this game.- Find the expected amount you'll win.- How much would you be willing to pay to play this game?
a tennis player has a 68 percent succes rate on first serves and migt serve 85 times in a match. assuming that each
Construct a 90% confidence interval for the population mean repair cost.
q1. describing data frequency distribution and graphic presentationsyou are the parts manager for a local dumb phone
Construct a 92% Confidence Interval for the true proportion of girls in the age 8 - 12 beginning ice-skating classes at the Ice Chalet.
You run a regression analysis on a bivariate set of data (n=50). You obtain the regression equation
The probability that a house in an urban area will be burglarized is 5%. If 50 houses are randomly selected, what is the probability that one of the houses will be burglarized?
question consider the nypd case. assume the managers decide to devise a performance metric that considers the i
assume 85 of passengers show up 15 will not. airline booked 11 people for 10 seats.1 find probability there are enough
Of the next ten automobiles entering the inspection station, what is the probability that at least 2 and no more than 5 will not pass inspection?
What factors explain the demographic bases of the two major parties? How could each party expand its base of support?
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