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Suppose 40 observations of a random system component have been recorded as shown in the table below (these numbers are sorted).
0.0345 0.1079 0.1313 0.1452 0.1788 0.2101 0.2249 0.2351 0.2389 0.2487
0.2684 0.2891 0.3011 0.3254 0.3518 0.3614 0.4418 0.4559 0.4803 0.4989
0.5314 0.5542 0.5563 0.5841 0.5942 0.6157 0.6895 0.7160 0.7212 0.7428
0.7624 0.7788 0.8212 0.8452 0.8645 0.8691 0.9011 0.9124 0.9348 0.9842
b. Using k = 8, perform a 2 c goodness-of-fit test that this random system component is adequately represented with a U[0,1] distribution.
Suppose 100,000 random numbers from the same random component have been recorded, and performing the same test with k = 250 (even though this is outside the guidelines for k) obtains the test statistic = 207.19. Does this change the conclusion (obtained from 40 observations)?
A bank is planning to serve the rural communities shown in figure 10.8 with automated teller machines (ATMs). The travel time in minutes between communities in the service area is
In a double sampling plan the two acceptance numbers are: c1 = 8 and c2 = 12. The number of defectives found in the first sample is 9. Therefore, a second sample is taken. What is
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#questionI want some project of travel chart ..
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Time (in Days) Activity Immediate Predecessor Optimistic Most Likely Pessimistic A - 3 6 8 B - 2 4 4 C - 1 2 3 D C 6 7 8
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Are there situations in which self-preservation is not the highest value?
Sub optimisation - Operations Function Another important issue raised by the systems approach is that of sub-optimisation. This is of considerable significance for managers, a
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