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Question 5 (10 points): The number of television viewing hours per household is one factor affecting television advertising income. A random sample of 20 households in a particular viewing area produced the following estimates of viewing hours per household: 3.2 6.0 6.5 8.3 4.2 5.5 6.0 1.0 3.5 4.0 7.5 5.2 9.5 8.0 3.5 9.0 3.0 65 2.4 5.0 (a) Find the mean and standard deviation for these 20 viewing hours per household. To speed up your calculation, you are given Σ. r-683.321 (b) Order the data from smallest to largest (c) Find the z-scores for the smallest and largest viewing hours. Is there any reason to believe that these hours are unusually large or small? Explain


Question 5 (10 points): Te umber of television viewing hours per household is one factor affocting television ndvertising me. A random smple of 20 households in a partieular viewing area produood the following estimates of viewing hours pee houschold .5 60 1.0 33 4.0 7.5 52 9.5 8.0 3.5 9.0 30 6.5 24 5.0 (a) Find the mesn and standard deviation far these 30 viewing hours per household. To speed up your cakulation, you are given Σ31㎡-68332] b) Onder the data from amallest to largyst s) Find the -scores for the amalleet and laret viewing houns. s there any eason to believe that the hous are umsally large or small? Explain Question 6 (16 point): Refer to the viewing hoar data in Question 5 (a) Find the five-number ammary for this data set b) Construct a box plot for the data c) Are there any urmmally large or mall viewing burs identified by the box plot d)Construct a stem and leaf display for the viewing hours, How woukl you dleecribe the shape of the distribution Does the shape of the box plot confirm this reeal

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