The table below shows the median annual salaries in the United States by gender. Use the skills from this lesson to correlate trends in the US from 2000 to 2010 in the number of people who received a bachelor degree to annual salaries by gender.

Assuming a linear relationship between year and salaries by gender, determine when the median annual salary for women will exceed men. Justify your answer. Include in the discussion the regression analysis you performed.

The table below shows the median annual salaries in the United States by gender Use the skills from this lesson to correlate trends in the US from 2000 to 2010 class=

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Answer:

Part A:

Y=959.006x=33366.667     (MEN)

Y=909.527x=25823.2     (WOMEN)

To simplify/find value of x: (SUBTRACT)

Y=959.006x=33366.667  

Y=909.527x= 25823.2    

After subtracting you should get:

Y=49.479x+7543.467

Part B:

This statement is not true because the amount of bachelor degrees for women exceeded the men and will continue to. However, the annual salaries for the men will continue to increase and will always be higher than the women’s annual salaries.

Step-by-step explanation:

I ended up getting a 90% on this project...so I hope these are correct.

I hope this helps!! Have a great day!!    : )

BTW...if yall have any questions for school (it can be any grade level or subject) just comment here and I will get to it as soon as I can!! <3

In this exercise we have to use the knowledge of finance to identify the wrong statement and fix it:

A)[tex]Y=49.479x+7543.467[/tex]

B)This statement is not true.

A) The linear relationship will be:

[tex]Men\\959.006\\33366.667[/tex]  [tex]Women\\909.527\\25823.2[/tex]

After subtracting you should get:

[tex]Y=49.479x+7543.467[/tex]

B)This statement is not true because the amount of bachelor degrees for women exceeded the men and will continue to. However, the annual salaries for the men will continue to increase and will always be higher than the women’s annual salaries.

See more about finances at brainly.com/question/10024737