In this lab, you have investigated six of the most important distributions in probability theory. You should now have a good idea of when to expect these distributions to appear. For the random variables below, indicate whether you would expect the distribution to be best described as geometric, binomial, Poisson, exponential, uniform, or normal. We do not have data, so you will not to use the computer for these questions. For each item, give a brief explanation of your answer. A one-sentence explanation should be sufcient. 14. The number of days that we have to wait before the rst Daily 4 number drawn in the California State Lottery is a 6. (Each day, this number is equally likely to be any of the 10 digits.) 15. The amount of time before the next plane crash in the United States. 16. The number of typographical errors on a page in the rough draft of a report. 17. The number of times that a rie shooter hits a target if he shoots 10 times. 18. The number of phone calls that a salesperson gets in the next hour. 19. The number of minutes that the salesperson is waiting before her next phone call. 20. The time of day that the next major earthquake occurs in Southern California