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During one lunch hour, the waiter serves six people who are dining by themselves. (Note: You will use this example and data for all of the steps in this procedure.) EXAMPLE 6 Graph of a Binomial Distribution A waiter at the Green Spot Restaurant has learned from long experience that the probability that a lone diner will leave a tip is only 0.7. Example: Make a binomial distribution table for the data in Example 6 in the textbook, which is reproduced here.
#Binomial histogram maker how to
Note: You learned how to calculate binomial probabilities in the previous section. In this step, you calculate and list the probabilities of each distinct value of r so that you can graph them on a histogram in Step 2. Step 1: Create a probability distribution table. What is the expected number of friends for whom addresses will be found? 1 (a) Make a histogram showing the probability of r - 0 to 6 friends for whom an address will be found, (b) Find the mean and standard deviation of this probability distribution. Suppose that you have the names of six friends for whom you have no addresses and decide to use Old Friends to track them. Old Friends claims to have a 70% success rate (Source: The Wall Street Journal). Private Investigation: Locating People Old Friends Information Service is a California company that is in the business of finding addresses of long-lost friends. What is the expected number of friends for whom addresses will be found?Ġ.20 0.15 0.10 0.05 0 1 2 3 4 5 6 Instructions: Follow the steps in this worksheet to graph and then compute u and a for the binomial probability distribution in Problem 13 in the textbook, which is reproduced here: 13. (a) Make a histogram showing the probability of r -0 to 6 friends for whom an address will be found (b) Find the mean and standard deviation of this probability distribution.
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FIGURE 6-3 Graph of the Binomial Distribu tion for n = 6 and p = 0.7 I 0.35 0.30 0.25 0.20 0.15 0.10+ 0.05 0 1 2 3 4 5 Instructions: Follow the steps in this worksheet to graph and then compute u and o for the binomial probability distribution in Problem 13 in the textbook, which is reproduced here: 13. This worksheet will walk you through the steps to make a histogram for a binomial distribution, like the one shown below from the textbook, and then compute u and o for the distribution.