Question
In: Statistics and Probability
Compute 95% bootstrap confidence intervals for the mean time between failures 1/λ by the standard normal,...
Compute 95% bootstrap confidence intervals for the mean time between failures 1/λ by the standard normal, basic, percentile, and BCa methods. Compare the intervals and explain why they may differ.
3, 5, 7, 18, 43, 85, 91, 98, 100, 130, 230, 487.
Use R software and provide with codes
Solutions
Expert Solution
R-code:
The 95% confidence interval for 1/lambda is between 23.5 and 170.6 by Basic method
The 95% confidence interval for 1/lambda is between 45.6 and 192.7 by Percentile method
The 95% confidence interval for 1/lambda is between 54.8 and 222.9 by BCa method
orchestra answered 1 year agoRelated Solutions
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Find the mean, standard deviation,
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$32,096
$29,716
$29,227
$27,209
$22,794
$19,306
$19,238
$19,164
18,994
$18,329
$17,978
$17,626
$16,823
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$14,051
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$13,281
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$11,262
$11,112
$10,984
$10,824
$10,823
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$10,081
$9,883
$9,668
$9,663
$9,337
$8,855
$8,741
$8,596
$8,385
$7,204
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mean 94.6129 n= 31 standard deviation is 45.0612 find the 95% and 99% confidence intervals of...
mean 94.6129
n= 31
standard deviation is 45.0612
find the 95% and 99% confidence intervals of the standard
devaition
find the 95% and 99% confidence interval for population
mean
data set
10
19
35
39
41
56
67
67
69
73
75
78
81
82
83
83
84
91
92
94
123
125
137
138
140
142
150
152
161
163
183
1. Develop 90 %, 95 %, and 99% confidence intervals for population mean (µ) when sample...
1. Develop 90 %, 95 %, and 99% confidence intervals for
population mean (µ) when sample mean is 10 with the sample size of
100. Population standard deviation is known to be 5.
2. Suppose that sample size changes to 144 and 225. Develop
three confidence intervals again. What happens to the margin of
error when sample size increases?
3. A simple random sample of 400 individuals provides 100 yes
responses. Compute the 90%, 95%, and 99% confidence interval for...
1. Develop 90 %, 95 %, and 99% confidence intervals for population mean (µ) when sample...
1. Develop 90 %, 95 %, and 99% confidence intervals for
population mean (µ) when sample mean is 10 with the sample size of
100. Population standard deviation is known to be 5.
2. Suppose that sample size changes to 144 and 225. Develop
three confidence intervals again. What happens to the margin of
error when sample size increases?
3. A simple random sample of 400 individuals provides 100 yes
responses. Compute the 90%, 95%, and 99% confidence interval for...
1) Construct 90%, 95%, and 99% confidence intervals for the population mean of total daily sales....
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and p-value approaches when testing at each level of
significance.
TABLE 4:TOTAL DAILY SALES
$1,800
$975
$1,814
$1,421
$1,335
$1,273
$1,592
$1,305
$1,103
$1,105
$1,438
$1,219
$1,661
$1,692
$1,709...
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1
M
30...
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n2=17
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