Question

Bag Blue Orange Green Yellow Red Brown Total Number of Candies 1 7 23 9 11...

Bag Blue Orange Green Yellow Red Brown Total Number of Candies
1 7 23 9 11 4 6 60
2 16 16 4 7 9 4 56
3 14 14 3 10 5 11 57
4 13 14 7 8 8 6 56
5 18 12 7 10 5 7 59
6 12 9 11 9 8 8 57
7 15 16 6 6 6 8 57
8 15 17 8 4 6 7 57
9 12 14 10 5 10 7 58
10 16 16 7 5 6 2 52
11 18 10 6 9 9 3 55
12 21 12 7 6 6 4 56
13 18 12 9 5 7 2 53
14 18 10 7 5 8 5 53
15 18 16 7 4 7 4 56
16 19 6 7 4 8 11 55
17 15 15 7 6 9 3 55
18 21 10 7 9 6 4 57
19 20 8 5 4 13 6 56
20 15 15 7 2 8 10 57
21 13 11 11 3 15 5 58
22 14 12 7 11 8 3 55
23 11 15 6 10 7 6 55
24 12 16 7 8 7 7 57
25 15 16 6 5 8 6 56
26 15 10 8 6 12 7 58
27 20 14 5 4 5 8 56
28 18 13 11 6 6 5 59
29 12 13 11 4 9 8 57
30 8 16 10 8 7 8 57
31 15 10 9 9 6 5 54
32 22 8 5 8 4 10 57
33 14 12 5 11 9 5 56
34 11 16 10 3 7 9 56
35 13 17 5 3 12 4 54
36 10 20 6 2 8 7 53
37 10 12 10 6 11 6 55
38 15 11 4 4 8 11 53
39 14 16 3 7 8 7 55
40 14 10 8 6 12 5 55
41 16 17 10 5 5 3 56
42 19 15 5 5 5 7 56
43 13 14 6 5 7 10 55
44 17 16 4 7 7 10 61
45 13 12 11 4 10 6 56
46 19 13 4 5 9 4 54
47 17 15 6 8 7 4 57
48 11 12 6 6 7 9 51
49 19 12 5 2 7 12 57
50 11 15 7 3 10 1 47
51 15 13 5 8 8 9 58
52 15 17 4 3 10 10 59
53 15 16 4 3 5 11 54
54 16 12 7 6 8 9 58
55 13 17 8 4 9 6 57
56 18 20 4 3 5 5 55
57 14 18 5 7 8 6 58
58 12 16 7 5 5 9 54
59 10 13 7 10 7 8 55
60 16 14 6 10 7 4 57
61 8 21 3 5 10 9 56
62 17 17 7 4 9 3 57
63 7 16 8 7 10 8 56
64 15 20 2 3 6 10 56
65 14 19 5 5 5 9 57
66 15 11 8 6 10 5 55
67 14 13 9 9 4 2 51
68 15 15 5 7 8 5 55
69 16 15 5 8 4 8 56
70 16 7 7 10 10 6 56
71 13 16 10 8 2 6 55
72 11 11 5 10 8 9 54

1. At the 0.01 level of significance, test if the true mean total number of candies (per bag) is greater than 54. Specify the hypothesis of the test, critical value, test statistic, P-value, decision (reject the null/ fail to reject the null), and the conclusion of what the decision means.

2. Assume the total number of candies is normally distribute, calculate the probability that a randomly sampled bag has at least 55 candies in a bag.

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