Question

The following table provides the starting players of a basketball team and their heights

Player A B C D E Height (in.) 75 77 78 81 86

a. The population mean height of the five players is .

b. Find the sample means for samples of size 2.

A, B: ?¯ = .

A, C: ?¯ = .

A, D: ?¯ = .

A, E: ?¯ = .

B, C: ?¯ = .

B, D: ?¯ = .

B, E: ?¯ = .

C, D: ?¯ = .

C, E: ?¯ = .

D, E: ?¯ = .

c. Find the mean of all sample means from above: ??¯ = .

The answers from parts (a) and (c) A. are not equal B. if they are equal it is only a coincidence. C. should always be equal

Answer #1

The following table provides the starting players of a
basketball team and their heights
Player
A
B
C
D
E
Height (in.)
75
77
79
82
87
a. The population mean height of the five players is _____ .
b. Find the sample means for samples of size 2.
A, B: x¯ = ___ .
A, C: x¯ = ___ .
A, D: x¯¯ = ___ .
A, E: x¯ = ____ .
B, C: x¯¯ = ____ .
B,...

1 point) The following table provides the starting players of a
basketball team and their heights
Player A B C D E Height (in.) 75 77 79 81 85
Find the sample means for samples of size 2.
A, B: x¯ =
A, C: x¯ =
A, D: x¯ =
A, E: x¯ =
B, C: x¯ =
B, D: x¯ =
B, E: x¯ =
C, D: x¯ =
C, E: x¯ =
D, E: x¯ =

The heights of five starting players on a basketball team have a
mean of 76 inches, a median of 78 inches, and a range of 11
inches.
a. If the tallest of these five players is replaced by a
substitute who is 2inches taller, find the mean, median, and
range
b. If the tallest player is replaced by a substitute who is 4
inches shorter, which of the new values (mean, median, range) could
you determine and what would their...

Find the expected value and standard deviation of heights for a
basketball player on Team Z given the the following information.
hint: find the probability (relative frequency) for each height
first: Height (x in inches) # of Players 72 1 73 3 74 3 75 5 76 6
77 5 78 3 79 1 2. How would the expected value and standard
deviation change if the height for every player was was actually 1
inch taller? Provide both an explanation...

Soma recorded in the table the height of each player on the
basketball team
Basketball Players’ Heights (in inches)
66
66
68
57
64
65
67
67
64
65
Construct a normal probability distribution curve for this
population! Indicate the number for the mean, 1SD, 2SD
and 3SD (both sides of the mea) (1+ 6*0.5=4p)

The table below shows the heights, in inches, of 15 randomly
selected National Basketball Association (NBA) players and 15
randomly selected Division I National Collegiate Athletic
Association (NCAA) players.
NBA
85
76
80
76
82
82
76
86
78
79
79
79
84
75
77
NCAA
79
73
74
79
77
77
75
75
75
81
76
79
79
80
74
Using the same scale, draw a box-and-whisker plot for each of
the two data sets, placing the second plot...

The table on the right shows last initials of basketball players
and the number of games played by each. Find the z-score for
player
F's
games played.
Player
Games Played
A
73
B
79
C
71
D
81
E
76
F
78
G
75
H
79
J
74
K
82

The height of the five starting players of a Basket-Ball team
are(in inches)
68, 72, 75, 80, and 84.
a.) Find the population mean.
b.)Show that the mean of all the sample means of size 3 is
equal to the population mean.

The table on the right shows last initials of basketball players
and the number of games played by each. Find the z-score for
player F's
games played.
What is player F's
z-score?
Player
Games
Played
A
71
B
81
C
75
D
77
E
72
F
82
G
73
H
79
J
71
K
82

Heights of a basketball team are known to not be normally
distributed. The team heights have a mean of 7.1ft and the standard
deviation 1.5 ft. a) Find the probability that 36 players have a
mean height between 6.2 ft and 7.5 ft. b) Explain why, for part a,
you were able to use the Central Limit Theorem to solve the
problem.

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