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​The Sampling Distribution of - Is Approximated by a Normal

question 58

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​The sampling distribution of ​The sampling distribution of   -   is approximated by a normal distribution if _____ are all greater than or equal to 5. A)  ​n<sub>1</sub>p<sub>2</sub>, p<sub>2</sub>(1 - n<sub>2</sub>) , n<sub>2</sub>p<sub>1</sub>, p<sub>1</sub>(1 - n<sub>1</sub>)  B)  ​n<sub>1</sub>p<sub>1</sub>, p<sub>1</sub>(1 - n<sub>1</sub>) , n<sub>2</sub>p<sub>2</sub>, p<sub>2</sub>(1 - n<sub>2</sub>)  C)  ​n<sub>1</sub>p<sub>2</sub>, n<sub>1</sub>(1 - p<sub>2</sub>) , n<sub>2</sub>p<sub>1</sub>, n<sub>2</sub>(1 - p<sub>1</sub>)  D)  ​n<sub>1</sub>p<sub>1</sub>, n<sub>1</sub>(1 - p<sub>1</sub>) , n<sub>2</sub>p<sub>2</sub>, n<sub>2</sub>(1 - p<sub>2</sub>) - ​The sampling distribution of   -   is approximated by a normal distribution if _____ are all greater than or equal to 5. A)  ​n<sub>1</sub>p<sub>2</sub>, p<sub>2</sub>(1 - n<sub>2</sub>) , n<sub>2</sub>p<sub>1</sub>, p<sub>1</sub>(1 - n<sub>1</sub>)  B)  ​n<sub>1</sub>p<sub>1</sub>, p<sub>1</sub>(1 - n<sub>1</sub>) , n<sub>2</sub>p<sub>2</sub>, p<sub>2</sub>(1 - n<sub>2</sub>)  C)  ​n<sub>1</sub>p<sub>2</sub>, n<sub>1</sub>(1 - p<sub>2</sub>) , n<sub>2</sub>p<sub>1</sub>, n<sub>2</sub>(1 - p<sub>1</sub>)  D)  ​n<sub>1</sub>p<sub>1</sub>, n<sub>1</sub>(1 - p<sub>1</sub>) , n<sub>2</sub>p<sub>2</sub>, n<sub>2</sub>(1 - p<sub>2</sub>) is approximated by a normal distribution if _____ are all greater than or equal to 5.

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Definitions:

Technological Improvement

The process of innovation where better technologies make production more efficient, leading to higher output with the same input.

Per-Worker Production Function

The per-worker production function depicts the relationship between the average product output per employee and the inputs used per employee, highlighting the efficiency of labor in production.

Attainable

Referring to a goal or objective that can be reached or achieved, especially through effort or strategy.

Per-Worker Production Function

A graphical representation that shows the relationship between the amount of output produced per worker and the amount of capital available per worker.

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