The table below lists leading digits of 317 inter-arrival Internet traffic times for a computer, along with the frequencies of leading digits expected with Benford's law. When using these data to test for goodness-of-fit with distribution described by Benford's law, identify the null and altemative hypotheses. 7 8 9 Leading Digit Benford's Law Leading Digits of Inter-Arrival Traffic Times 3 4 6 30.1% 17.6% 12.5% 9.7% 7.9% 6.7% 5.8% 5.19% 4.6% 76 62 29 33 19 27 28 21 22 Choose the correct answer below. O A. Ho: At least one of the proportions is different from the others. H: p, = 0.301 and p, =0.176 and pa =0.125 and ... and po =0.046 O B. Ho: At least one of the proportions is not equal to the given claimed value. H: P =0.301 and p2 =0.176 and pa = 0.125 and and pg = 0.046 O C. Ho: P, = 0.301 and p, = 0.176 and pa = 0.125 and . and po =0.046 H,: At least one of the proportions is not equal to the given claimed value. O D. Ho: P1 =0.301 and p2 =0.176 and P3 =0.125 and. and po =0.046

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The table below lists leading digits of 317 inter-arrival Internet traffic times for a computer, along with the frequencies of leading digits expected with Benford's law. When using these data to test for goodness-of-fit with the
distribution described by Benford's law, identify the null and altenative hypotheses.
Leading Digit
Benford's Law
Leading Digits of
Inter-Arrival
Traffic Times
1
3
4
6
8
9
30.1% 17.6% 12.5% 9.79% 7.9% 6.7% 5.8% 5.1% 4.6%
76
62
29
33
19
27
28
21
22
Choose the correct answer below.
O A. Ho: At least one of the proportions is different from the others.
H,: p, =0.301 and p, =0.176 and pa = 0.125 and .. and po =0.046
O B. Ho: At least one of the proportions is not equal to the given claimed value.
H: P = 0.301 and p2 =0.176 and p3 =0.125 and . and po =0.046
O C. Ho: P,= 0.301 and p, = 0.176 and pa = 0.125 and . and po =0.046
H,: At least one of the proportions is not equal to the given claimed value.
O D. Ho: P1 = 0.301 and p2 = 0.176 and p3 = 0.125 and . and po = 0.046
Click to select your answer.
Vi 10:51
DELL
&
%23
24
8
3
4
Transcribed Image Text:The table below lists leading digits of 317 inter-arrival Internet traffic times for a computer, along with the frequencies of leading digits expected with Benford's law. When using these data to test for goodness-of-fit with the distribution described by Benford's law, identify the null and altenative hypotheses. Leading Digit Benford's Law Leading Digits of Inter-Arrival Traffic Times 1 3 4 6 8 9 30.1% 17.6% 12.5% 9.79% 7.9% 6.7% 5.8% 5.1% 4.6% 76 62 29 33 19 27 28 21 22 Choose the correct answer below. O A. Ho: At least one of the proportions is different from the others. H,: p, =0.301 and p, =0.176 and pa = 0.125 and .. and po =0.046 O B. Ho: At least one of the proportions is not equal to the given claimed value. H: P = 0.301 and p2 =0.176 and p3 =0.125 and . and po =0.046 O C. Ho: P,= 0.301 and p, = 0.176 and pa = 0.125 and . and po =0.046 H,: At least one of the proportions is not equal to the given claimed value. O D. Ho: P1 = 0.301 and p2 = 0.176 and p3 = 0.125 and . and po = 0.046 Click to select your answer. Vi 10:51 DELL & %23 24 8 3 4
The table below lists days of the week selected by a random sample of 1023 subjects who were asked to identify the day of the week that is best for quality family time. Consider the claim that the days of the week are
selected with a uniform distribution so that all days have the same chance of being selected. If we test the claim using the goodness-of-fit test, what is actually tested?
Sun
Mon
Tues
Wed
Thurs
Fri
Sat
525
25
10
20
12
42
389
Choose the correct answer below
O A. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for at least two days are equally likely.
O B. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for the different days are equally likely.
OC. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for only two days are equally likely.
O D. The test is to determine whether the observed frequency counts agree with the claimed chi-sauare distribution so that the frequencies for at most three days are equally likely.
Click to select your answer.
V i 10:52
DELL
%23
7
8.
4
回 85
Transcribed Image Text:The table below lists days of the week selected by a random sample of 1023 subjects who were asked to identify the day of the week that is best for quality family time. Consider the claim that the days of the week are selected with a uniform distribution so that all days have the same chance of being selected. If we test the claim using the goodness-of-fit test, what is actually tested? Sun Mon Tues Wed Thurs Fri Sat 525 25 10 20 12 42 389 Choose the correct answer below O A. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for at least two days are equally likely. O B. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for the different days are equally likely. OC. The test is to determine whether the observed frequency counts agree with the claimed uniform distribution so that the frequencies for only two days are equally likely. O D. The test is to determine whether the observed frequency counts agree with the claimed chi-sauare distribution so that the frequencies for at most three days are equally likely. Click to select your answer. V i 10:52 DELL %23 7 8. 4 回 85
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