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From the data in column 1, determine the best estimate of the mean value at a 95% probability level.
How does this estimate differ from the estimates made in problem 4.11? Repeat for columns 2 and 3.
Why do the estimates vary for each data set? Discuss these outcomes in terms of what you might expect from finite statistics if these are measuring the same measured variable during the same process.
Table 4.8 Measured Force Data for Exercise Problems
F (N) Set 1 F (N) Set 2 F (N) Set 3
51.9 51.9 51.1
51.0 48.7 50.1
50.3 51.1 51.4
49.6 51.7 50.5
51.0 49.9 49.7
50.0 48.8 51.6
48.9 52.5 51.0
50.5 51.7 49.5
50.9 51.3 52.4
52.4 52.6 49.5
51.3 49.4 51.6
50.7 50.3 49.4
52.0 50.3 50.8
49.4 50.2 50.8
49.7 50.9 50.2
50.5 52.1 50.1
50.7 49.3 52.3
49.4 50.7 48.9
49.9 50.5 50.4
49.2 49.7 51.5
the following activities and times were recorded for a mold operator removes molded piece from die 0.6 walks 10ft to a
A collar B of weght W can move freely along thevertical rod. The constant of the spring is k and the spring is unstretched when theta=0. Derive an equation in W thrta k and l that must be satisfied when h collar is in equilibrium.
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How to do matlab coding for computerized relative allocation of facilities technique
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