Answer :
To determine which levels of education provide the income to comfortably raise a child, we need to consider the total annual cost required for both raising a child and living expenses. This total cost is the sum of the average cost of raising a child and the cost of living without a child.
1. Calculate the total annual cost:
[tex]\[ \text{Total cost with child} = \text{Cost of raising a child per year} + \text{Cost of living without a child} \][/tex]
Given:
- Cost of raising a child per year = \[tex]$16,900 - Cost of living without a child = \$[/tex]28,500
Therefore:
[tex]\[ \text{Total cost with child} = 16900 + 28500 = 45400 \][/tex]
2. Identify which education levels provide a wage equal to or greater than \[tex]$45,400 per year: Let's match the calculated total cost with the median annual wages given for each level of education: - Doctoral degree: \$[/tex]110,160
- Master's degree: \[tex]$76,800 - Bachelor's degree: \$[/tex]78,020
- Associate's degree: \[tex]$55,870 - Some college: \$[/tex]37,770
- High school diploma: \[tex]$39,070 - No HS diploma: \$[/tex]21,510
3. Compare the median annual wages against the calculated total cost of \[tex]$45,400: - Doctoral degree: \$[/tex]110,160 (greater than \[tex]$45,400) - Master's degree: \$[/tex]76,800 (greater than \[tex]$45,400) - Bachelor's degree: \$[/tex]78,020 (greater than \[tex]$45,400) - Associate's degree: \$[/tex]55,870 (greater than \[tex]$45,400) - Some college: \$[/tex]37,770 (less than \[tex]$45,400) - High school diploma: \$[/tex]39,070 (less than \[tex]$45,400) - No HS diploma: \$[/tex]21,510 (less than \[tex]$45,400) Therefore, the education levels that provide enough income to comfortably raise a child, with wages equal to or greater than \$[/tex]45,400 per year, are:
- Doctoral degree
- Master's degree
- Bachelor's degree
- Associate's degree
1. Calculate the total annual cost:
[tex]\[ \text{Total cost with child} = \text{Cost of raising a child per year} + \text{Cost of living without a child} \][/tex]
Given:
- Cost of raising a child per year = \[tex]$16,900 - Cost of living without a child = \$[/tex]28,500
Therefore:
[tex]\[ \text{Total cost with child} = 16900 + 28500 = 45400 \][/tex]
2. Identify which education levels provide a wage equal to or greater than \[tex]$45,400 per year: Let's match the calculated total cost with the median annual wages given for each level of education: - Doctoral degree: \$[/tex]110,160
- Master's degree: \[tex]$76,800 - Bachelor's degree: \$[/tex]78,020
- Associate's degree: \[tex]$55,870 - Some college: \$[/tex]37,770
- High school diploma: \[tex]$39,070 - No HS diploma: \$[/tex]21,510
3. Compare the median annual wages against the calculated total cost of \[tex]$45,400: - Doctoral degree: \$[/tex]110,160 (greater than \[tex]$45,400) - Master's degree: \$[/tex]76,800 (greater than \[tex]$45,400) - Bachelor's degree: \$[/tex]78,020 (greater than \[tex]$45,400) - Associate's degree: \$[/tex]55,870 (greater than \[tex]$45,400) - Some college: \$[/tex]37,770 (less than \[tex]$45,400) - High school diploma: \$[/tex]39,070 (less than \[tex]$45,400) - No HS diploma: \$[/tex]21,510 (less than \[tex]$45,400) Therefore, the education levels that provide enough income to comfortably raise a child, with wages equal to or greater than \$[/tex]45,400 per year, are:
- Doctoral degree
- Master's degree
- Bachelor's degree
- Associate's degree