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For women age 25 and over in the U.S. in 2002, the relationship betwe.pdf

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rajanaroraraj

The document discusses the relationship between age and education level for women over 25 in the US in 2002. It provides the average age of 36 years with a standard deviation of 20 years, and average education level of 14 years with a standard deviation of 5 years. The correlation coefficient between age and education is 0.5. Equations are sought that estimate education level based on age using the form y=mx+b, with numerical values for slope and intercept rounded to two decimal places.

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For women age 25 and over in the U.S. in 2002, the relationship between age and education level (years of schooling completed) can be summarized as follows: average age 36 years, SD20 years average ed. level 14 years, SD5 years, r0.5 Write equations below that relate or estimate educational level based on age, using the form y=mx+b with variable names x and y and numerical values for slope and intercept rounded to 2 decimal places (for example, round 5.6667 to 5.67 ). a. Write the equation for the SD line: help (equations) b. Write the equation for the regression line: help (equations)

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For women age 25 and over in the U.S. in 2002, the relationship betwe.pdf

  • 1. For women age 25 and over in the U.S. in 2002, the relationship between age and education level (years of schooling completed) can be summarized as follows: average age 36 years, SD20 years average ed. level 14 years, SD5 years, r0.5 Write equations below that relate or estimate educational level based on age, using the form y=mx+b with variable names x and y and numerical values for slope and intercept rounded to 2 decimal places (for example, round 5.6667 to 5.67 ). a. Write the equation for the SD line: help (equations) b. Write the equation for the regression line: help (equations)