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Your Textbook States That When You Test for Differences in Means

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Your textbook states that when you test for differences in means and you assume that the two population variances are equal, then an estimator of the population variance is the following "pooled" estimator: Spooled2=1nm+nw2[i=1nm(YiYm)2+i=1nw(YiYˉw)2]S _ { pooled} ^ { 2 } = \frac { 1 } { n _ { m } + n _ { w } - 2 } \left[ \sum _ { i = 1 } ^ { n _ { m } } \left( Y _ { i } - \overline { Y _ { m } } \right) ^ { 2 } + \sum _ { i = 1 } ^ { n _ { w } } \left( Y _ { i } - \bar { Y } _ { w } \right) ^ { 2 } \right] Explain why this pooled estimator can be looked at as the weighted average of the two variances.


Definitions:

Environmental Uncertainty

Refers to unpredictable changes and complexities in an organization's external environment that can affect its operations and decision-making processes.

External Environment

All external factors and forces that can affect an organization's performance, including economic, social, political, and technological aspects.

Competitive Advantage

The attributes or conditions that allow an organization to outperform its competitors.

Cost Efficiency

The effectiveness of an organization's ability to produce output at the lowest possible cost while maintaining quality.

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