A University claims that 75% of its basketball players get degrees. An investigation examined 18 randomly selected players who entered the program over a period of 6 years. Let the random variable X = the number of players among the 18 who graduated. What is the distribution of X? Group of answer choices N(13.5, 1.84) B(18, 0.75) B(0.75, 18) Exp(0.75)   The values of X are Group of answer choices 0, 1, 2, 3, …, 18 1, 2, 3, …, 18 0, 1, 2, 3, … 1, 2, ..., 14   On average how many players do we expect to have graduated? Group of answer choices 9 6 10.5 13.5   Find the probability that at least 12 of the players have graduated. Group of answer choices 0.7175 0.8610 0.2825 0.1436   Find the probability that no more than 13 of the players have graduated Group of answer choices 0.2825 0.1988 0.4813 0.5187

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A University claims that 75% of its basketball players get degrees. An investigation examined 18 randomly selected players who entered the program over a period of 6 years. Let the random variable X = the number of players among the 18 who graduated.

  1. What is the distribution of X?
Group of answer choices
N(13.5, 1.84)
B(18, 0.75)
B(0.75, 18)
Exp(0.75)
 
  1. The values of X are
Group of answer choices
0, 1, 2, 3, …, 18
1, 2, 3, …, 18
0, 1, 2, 3, …
1, 2, ..., 14
 
  1. On average how many players do we expect to have graduated?
Group of answer choices
9
6
10.5
13.5
 
  1. Find the probability that at least 12 of the players have graduated.
Group of answer choices
0.7175
0.8610
0.2825
0.1436
 
  1. Find the probability that no more than 13 of the players have graduated
Group of answer choices
0.2825
0.1988
0.4813
0.5187
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