Chapter 6: 2.2 (page 349)
Compute and interpret the standard deviation of
Short Answer
The standard deviation is
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Chapter 6: 2.2 (page 349)
Compute and interpret the standard deviation of
The standard deviation is
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90. Normal approximation To use a Normal distribution to approximate binomial probabilities, why do we require that both and be at least ?
Keno is a favorite game in casinos, and similar games are popular in the states that operate lotteries. Balls numbered to are tumbled in a machine as the bets are placed, then of the balls are chosen at random. Players select numbers by marking a card. The simplest of the many wagers available is 鈥淢ark Number.鈥 Your payoff is on a bet if the number you select is one of those chosen. Because of numbers are chosen, your probability of winning is , or . Let the amount you gain on a single play of the game.
(a) Make a table that shows the probability distribution of .
(b) Compute the expected value of . Explain what this result means for the player
Lie detectors A federal report finds that lie detector tests given to truthful persons have probability about of suggesting that the person is deceptive. A company asks job applicants about thefts from
previous employers, using a lie detector to assess their truthfulness. Suppose that all answer truthfully. Let the number of people who the lie detector says are being deceptive.
(a) Find and interpret .
(b) Find and interpret .
A large auto dealership keeps track of sales and leases agreements made during each hour of the day. Let = the number of cars sold and = the number of cars leased during the 铿乺st hour of business on a randomly selected Friday. Based on previous records, the probability distributions of and are as follows:

顿别铿乶别 .
Compute assuming that and are independent. Show your work
Flip a coin. If it's headed, roll a -sided die. If it's tails, roll an -sided die. Repeat this process times. Let the number of 's you roll.
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