What is the probability for each sample that a rope is outside 2 standard deviations (above or below) the sample mean?
Mean | Median | Mode | Standard Dev | Coefficient of Variation/Covariance | |||||||||||
Sample 1 | 83.77 | 84.05 | 83.88 | 83.94 | 84.01 | 84.03 | 84.06 | 84.07 | 84.09 | 84.11 | 84.001 | 84.04 | #N/A | 0.1070 | 0.12740972 |
Sample 2 | 84.01 | 84.09 | 83.98 | 83.95 | 83.92 | 83.85 | 83.82 | 83.83 | 83.87 | 83.88 | 83.92 | 83.9 | #N/A | 0.0873 | 0.10403401 |
for sample 1 ; 2 std deviation away values from mean =84.001-/+2*0.1070=83.7870 to 84.2150
values outside this interval is 83.77
hence probability=1/10 =0.1
for sample 2 2 std deviation away values from mean =83.92-/+2*0.0873=83.7454 to 84.0946
values outside this interval are 0
hence probability=0/10 =0.0
What is the probability for each sample that a rope is outside 2 standard deviations (above...
Your company makes ropes used for camping and scouting. The ropes are sold as part of tent kits and individually for the scouts to learn how to tie knots. The manufacturing process is supposed to create ropes 84cms long. As the process is not always accurate, the acceptable range for the ropes length is 83.75cms to 84.2cms. Each hour 30 ropes are randomly selected as they come off the line and measured. What is the covariance and what numbers do...
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• Calculate means and standard deviations of these
percentages for each country based on sample size = 20.
• Test at 5% level individually if the mean percentage for each of
the countries
is different from 10%.
• Obtain a 95% confidence interval for the difference of means for
the two countries.
• Test an appropriate pair of hypotheses for the two means at 5%
level of significance.
sorry about the placement of pictures!! they're not
meant to be in...