The lifespans (in years) of ten beagles were 11; 9; 9; 8; 11;
12; 12; 10; 10; 11. Calculate the mean of the dataset.
Question 1 options:
Question 2 (1 point)
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Ten students took a statistics final and their scores were 84.9;
80.1; 78.7; 77; 75.7; 79.1; 80.6; 79.4; 73.8; 79.2. Calculate the
coefficient of variation of the dataset.
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Question 3 (1 point)
The average domestic economy car gets around 28.4 miles per
gallon (MPG) with a standard deviation of 2.65. Suppose domestic
manufacturers all vow to increase fuel economy over the next 2
years. If successesful, 3.4 is added to every observation in the
dataset. What is the new mean?
Question 3 options:
Question 4 (1 point)
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Suppose the average golfer drives the ball around 200.99 yards
with a standard deviation of 8.06. However, when given a new type
of driver, every observation in the dataset is multiplied by 1.18.
What is the new mean?
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Question 5 (1 point)
Suppose that the average and standard deviation of the number of
points scored in an NBA game per player are 18.63 and 5.28,
respectively. Calculate an interval that is symmetric around the
mean such that it contains approximately 68% of players scores.
Assume that the points scored has a normal distribution.
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Question 6 (1 point)
Suppose that the middle 68% of score on a statistics final fall
between 68.35 and 86.07. Give an approximate estimate of the
standard deviation of scores. Assume the scores have a normal
distribution.
Question 6 options:
Question 7 (1 point)
The stock price for International Business Machines (IBM)
historically has followed an approximately normal distribution
(when adjusting for inflation) with a mean of $155.483 and standard
deviation of $4.0278. What is the probability that on a selected
day the stock price is between $155.71 and 159.48?
Question 7 options:
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We do not have enough information to calculate the value. |
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Question 8 (1 point)
Suppose that the mean and standard deviation of the scores on a
statistics exam are 75.3 and 6.2, respectively, and are
approximately normally distributed. Calculate the proportion of
scores above 77.
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Question 9 (1 point)
Suppose that the mean and standard deviation of the scores on a
statistics exam are 80.1 and 5.07, respectively, and are
approximately normally distributed. Calculate the proportion of
scores between 72 and 78.
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We do not have enough information to calculate the value. |
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