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1. The five-number summary for the heights (in cm) of the players on a men's hockey team is as follows: 193 162 174 176 16.2

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1. The five-number summary for the heights (in cm) of the players on a men's hockey team is as follows: 193 162 174 176 16.2 194 19180 191 104 181 194 The three goalies on the hockey team are Darren, who is 191 cm tall, Brandon, who is 165 cm tall, and Kyle, who is 193 em tall. If an outlier boxplot for the heights of the hockey team was constructed, which of these players' heights would be labelled as outliers? 162 hol 161 131 9ti hu Sey (A) only Brandon (B) only Kyle (C) Darren and Kyle, but not Brandon (D) Brandon and Kyle, but not Darren - 4 (E) Darren, Brandon and KyleThe next two questions ( 21 and 22 ) refer to the following : City engineers in Hamilton , Ontario would like to estimate the true mean commuting distance of all workers in the city between home and their principal place of business. They calculate that , in order to estimate this mean to within I 1 kilometre with 9.9 % confidence , they require a sample of 120 workers . M CLT 12120 ML (2 21 . What sample size would be required to estimate the true mean commuting distance for In1 all workers in Hamilton to within 1 2 kilometres with 99% confidence ? ) 30 2 \\( B ) 60 ( C ) 85 (D ) 240 ([` ) 480. 2 1 120 JX 120 = 12 1 2 30 22 . The city of Montreal has a population five times greater than that of Hamilton ( and so it would be logical to assume that it has five times as many workers ) . Suppose we wanted to estimate the true mean commuting distance between home and work for all workers in Montreal to within + 1 kilometre with 99% confidence . Assuming equal standard deviations for the two cities , we would require a sample of how many Montreal workers ? ( A ) 24 ( B ) 120 ( C ) 269* ( D ) 600 ([` ) 3000 "'3x120 The value of some variable & _ We

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