A possible starting team for the 2013-14 New York Knicks is shown in the following table. Player Position Height (inches) Raymond Felton(R) Guard 73 J.R.Smith(J) Guard 78 Iman Shumpert(I) Forward 77 Carmelo Anthony(C) Forward 80 Andrea Bargnani(A) Center 84 a) Calculate the population mean height, , of the five players. b) For samples of size 2, construct a table similar to the table in Sec 7.1. Use the letter in parentheses after each player’s name to represent each player. c) Draw a dotplot for the sampling distribution of the sample mean for samples of size 2. d) For a random sample of size 2, what is the chance that the sample mean will equal the population mean? e) For a random sample of size 2, obtain the probability that the sampling error made in estimating the population mean by the sample mean will be 1 inch or less; that is, determine the probability that will be within 1 inch of . Interpret your results in terms of percentages.

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A possible starting team for the 2013-14 New York Knicks is shown in the following table.

            Player                          Position                       Height (inches)

            Raymond Felton(R)    Guard                                      73

            J.R.Smith(J)                Guard                                      78

            Iman Shumpert(I)       Forward                                  77

            Carmelo Anthony(C)  Forward                                  80

            Andrea Bargnani(A)   Center                                     84

  1. a) Calculate the population mean height, , of the five players.
  2. b) For samples of size 2, construct a table similar to the table in Sec 7.1. Use the letter in parentheses after each player’s name to represent each player.
  3. c) Draw a dotplot for the sampling distribution of the sample mean for samples of size 2.
  4. d) For a random sample of size 2, what is the chance that the sample mean will equal the population mean?
  5. e) For a random sample of size 2, obtain the probability that the sampling error made in estimating the population mean by the sample mean will be 1 inch or less; that is, determine the probability that will be within 1 inch of .  Interpret your results in terms of percentages.

 

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