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1) ........ A survey conducted by the Consumer Reports National Research Center reported, among other things, that women spend an average of 1.2 hours per

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A survey conducted by the Consumer Reports National Research Center reported, among other things, that women spend an average of 1.2 hours per week shopping online. Assume that hours per week shopping online are Poisson distributed. Ifthis survey result is true for all women and if a woman is randomly selected, a. What is the probability that she would shop exactly three hours online over a one-week period? b. What is the probability that a woman would shop three or more hours online during a one-week period? c. What is the probability that a woman would shop fewer than six hours in a three-week period? Appendix A Statistical Tables {Round your answers to 4 decimal places when calculating using Table A. 3, (-2.3. 0.2153.) a.P(x=3|A=1.2)= b.P(x23|)\\=1.2)= c.P(x 4 if N = 23, A = 5, and n = 7 (Round your answers to 4 decimal places, e.g. 0.2153.) a. P(x = 3 | N = 11, A = 8, n = 4) = b. P(x 4 | N = 23, A = 5, n = 7) =Shown here are the top 10 U.S. cities ranked by population. Rank City State Number of Rooms Sold 1 New York City NY 8,550,405 2 Los Angeles CA 3,971,883 3 Chicago IL 2,720,546 4 Houston TX 2,296,224 Philadelphia PA 1,567,442 Phoenix AZ 1,563,025 San Antonio TX 1,469,845 San Diego CA 1,394,928 9 Dallas TX 1,300,092 10 San Jose CA 1,026,908 (Round your answers to 4 decimal places, e.g. 0.2153.) Suppose four of these cities are selected randomly. a. What is the probability that exactly one city is in California? b. What is the probability that one city is east of the Mississippi River? c. What is the probability that exactly two of the cities have populations under 2 million?An office in Albuquerque has 24 workers including management. Eight of the workers commute to work from the west side of the Rio Grande River. Suppose five of the office workers are randomly selected. (Round your answers to 4 decimal places, e.g. 0.2153.) a. What is the probability that four workers commute from the west side of the Rio Grande? P(x = 4) = b. What is the probability that exactly one worker commutes from the west side of the Rio Grande? P(x = 1) = c. Which probability from parts (a) and (b) was greatest? Probability (b) V d. What is the probability that two of the workers do not commute from the west side of the Rio Grande? P(x = 2) =

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