The time required to play a certain board game is uniformly distributed between 15 and 60 minutes. Use the formula U = a + (b-a) x RAND() for a uniform distribution between a and b to obtain a sample of 50 outcomes and compute the mean, minimum, maximum, and standard deviation. Click the icon to view the randomly-generated times. Determine the appropriate formula. U= 15+ (60 - 15)× RAND() (Type whole numbers.) Fifty random values generated using the formula are now provided in the problem statement. Compute the mean. The mean is minute(s). (Round to one decimal place as needed.)
The time required to play a certain board game is uniformly distributed between 15 and 60 minutes. Use the formula U = a + (b-a) x RAND() for a uniform distribution between a and b to obtain a sample of 50 outcomes and compute the mean, minimum, maximum, and standard deviation. Click the icon to view the randomly-generated times. Determine the appropriate formula. U= 15+ (60 - 15)× RAND() (Type whole numbers.) Fifty random values generated using the formula are now provided in the problem statement. Compute the mean. The mean is minute(s). (Round to one decimal place as needed.)
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
8....

Transcribed Image Text:Randomly-generated Times
22.24191
33.55945
40.74398 31.91422 54.21443 55.03494 48.46971
47.07783 31.78585 15.34010
48.17414 57.33914 17.07183 37.60912 32.24788
57.34597 24.86130 57.99606 50.39144
44.98228
16.90822 18.33657 27.73313
29.69714
34.07041
59.66519
21.63052
29.92809 15.09499
17.14523 40.64345 40.38686
55.74276 36.21826 25.16693
58.22618 34.55367 36.93267
26.06238 17.17296 57.15355 27.41699 31.95100
41.35324 37.13660 28.57765 25.57905 35.96453
23.74698
42.41154
Print
Done
-
X

Transcribed Image Text:The time required to play a certain board game is uniformly distributed between 15 and 60 minutes. Use the formula U = a + (b-a) x RAND() for a uniform distribution between a and b to obtain a sample of 50
outcomes and compute the mean, minimum, maximum, and standard deviation.
Click the icon to view the randomly-generated times.
Determine the appropriate formula.
U= 15+ (60 - 15 ) × RAND()
(Type whole numbers.)
Fifty random values generated using the formula are now provided in the problem statement. Compute the mean.
The mean is
minute(s).
(Round to one decimal place as needed.)
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