Please answer the problem in this context if possible (State your assumptions, state the values you know from the problem, H (null) and H(alternative), state T-crit (critical value) and level of significance (p-value), state decision rule, state decision, state conclusion). Please use Ph stat.
Managing Ashland MultiComm Services
Continuing its monitoring of the upload speed first described in Chapter 6 Managing Ashland MultiComm Services case on page 213, the technical operations department wants to ensure that the mean target upload speed for all Internet service subscribers is at least 0.97 on a standard scale in which the target value is 1.0. Each day, upload speed was measured 50 times, with the following data.
1) Compute the sample statistics and determine whether there is evidence that the population mean upload speed is more than 0.97. Use Ph stat
Data:
Upload Speed |
0.854 |
1.023 |
1.005 |
1.030 |
1.219 |
0.977 |
1.044 |
0.778 |
1.122 |
1.114 |
1.091 |
1.086 |
1.141 |
0.931 |
0.723 |
0.934 |
1.060 |
1.047 |
0.800 |
0.889 |
1.012 |
0.695 |
0.869 |
0.734 |
1.131 |
0.993 |
0.762 |
0.814 |
1.108 |
0.805 |
1.223 |
1.024 |
0.884 |
0.799 |
0.870 |
0.898 |
0.621 |
0.818 |
1.113 |
1.286 |
1.052 |
0.678 |
1.162 |
0.808 |
1.012 |
0.859 |
0.951 |
1.112 |
1.003 |
0.972 |
One sample t test for population mean
H0: µ = 0.97 versus Ha: µ > 0.97
Required PhStat output is given as below:
t Test for Hypothesis of the Mean |
|
Data |
|
Null Hypothesis m= |
0.97 |
Level of Significance |
0.05 |
Sample Size |
50 |
Sample Mean |
0.95872 |
Sample Standard Deviation |
0.15596782 |
Intermediate Calculations |
|
Standard Error of the Mean |
0.0221 |
Degrees of Freedom |
49 |
t Test Statistic |
-0.5114 |
Upper-Tail Test |
|
Upper Critical Value |
1.6766 |
p-Value |
0.6943 |
Do not reject the null hypothesis |
There is not sufficient evidence that the population mean upload speed is more than 0.97.
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