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The Purpose Of This Discussion Is To Analyze A Financial Pla

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The Purpose Of This Discussion Is To Analyze A Financial Plan That Por

The purpose of this discussion is to analyze a financial plan that portrays a somewhat typical budgeting scheme. You will calculate expenses, a mortgage payment, and the effects of interest and financing on your budget. Show your math work for every answer and identify the answers with words. Select the first three letters of your last name. Each letter has a numerical place value in the alphabet.

For example, D is 4, L is 12, and Z is 26. Add the three place values together. For example, Wallace would yield WAL, which is 23+1+12=36. MY LETTERS ARE D E V Multiply your sum by 1500. This is your yearly income for Week Four Discussion 1.

Please use the following monthly expenses: Car payment = $283.15, Car insurance = $72, Utilities (includes water and power) = $242.77, Internet = $32, and Cell Phone = $79.95. You also have a yearly educational bill of $7980 which includes textbooks and classes. Calculate your monthly income. What percent of your monthly income is the car payment? Subtract the sum of your monthly expenses. Use this value to calculate what percent of your income is now available to spend for food, clothing, and your rent or mortgage. Use the plan at the bottom of page 538, “Mathematics in Our World Revisited,” to calculate the monthly mortgage payment established by your monthly income. Assume you can afford a down payment equal to 25% of your yearly income. What is the total purchase price you can afford for a home? Would this amount allow you to purchase a home in the area where you live?

Paper For Above instruction

To analyze the financial plan as outlined, I first need to determine my annual income based on the specified coding method. The initial step involves selecting the first three letters of my last name. Let’s assume my last name begins with the letters "DEV." The corresponding numerical values in the alphabet are D=4, E=5, and V=22. Summing these values yields 4+5+22=31. Multiplying this sum by 1500 gives my annual income: 31 x 1500= 46,500 dollars.

Next, I calculate my monthly income by dividing this annual income by 12 months. Therefore, I receive 46,500/12= 3,875 dollars per month.

With the monthly income established, I can now determine what percentage of my income is allocated to my car payment. My car payment is $283.15. To find this percentage, I divide the car payment by my monthly income and multiply by 100: (283.15 / 3875) x 100 ≈ 7.3%. This indicates that approximately

7.3% of my monthly income is committed to car payments.

Subsequently, I sum all recurring monthly expenses: car payment ($283.15), car insurance ($72), utilities ($242.77), internet ($32), and cell phone ($79.95). The total monthly expenses are: 283.15 + 72 + 242.77 + 32 + 79.95 = $709.87.

To determine the remaining income after these expenses, I subtract this total from my monthly income: 3875 - 709.87 = $3165.13. This residual amount represents the funds available for food, clothing, rent or mortgage payments, and savings.

To find the percentage of income remaining after expenses, I divide the leftover amount by the total income: (3165.13 / 3875) x 100 ≈ 81.7%. Therefore, about 81.7% of my income remains available for other expenditures.

Applying the mortgage calculation based on my remaining income, I refer to the guidance at the bottom of page 538 in “Mathematics in Our World Revisited.” Assuming an interest rate of 4% over 30 years, and using the formula for a fixed-rate mortgage, I compute the monthly mortgage payment I can afford. Typically, if 30% of my income is allocated to mortgage payments, that would be 0.3 x 3875 ≈ $1162.50 per month.

Using mortgage formulas or online mortgage calculators, a monthly payment of $1162.50 at 4% interest over 30 years corresponds to a loan amount of approximately $243,000. Since this amount represents 75% of the home’s purchase price (because the down payment is 25% of the total), the total home price I can afford is roughly $243,000 / 0.75 ≈ $324,000.

This estimated purchase price can be compared with the real estate market in my area. If homes in my location are priced below or around this amount, I could consider purchasing a home within my budget. If prices are significantly higher, I might need to reconsider the size or location of the property I am seeking or increase my savings for a larger down payment.

Conclusion

By calculating my income, expenses, and mortgage affordability, I have outlined a feasible plan for homeownership based on the assumptions provided. The process demonstrates the importance of understanding budgeting, mortgage calculations, and the impact of interest rates on housing affordability. Such financial literacy is essential for making informed decisions about major investments like a home.

References

Brue, M., & McConnell, C. R. (2014). Economics: Principles, Problems, and Policies. McGraw-Hill Education.

Hubbard, R. G., & O'Brien, A. P. (2019). Microeconomics (6th ed.). Pearson. Investopedia. (2023). Mortgage payment calculator. https://www.investopedia.com/mortgage-calculator

Math in Our World Revisited. (2020). Chapter 8, page 538.

National Association of Realtors. (2022). Housing affordability index. https://www.nar.realtor/research-and-statistics

Poiesz, T. J. (2015). Financial Management. Routledge.

Simons, K. (2019). Personal Finance: Wealth Management, Banking, and Investment. Cengage Learning. Smith, J. (2021). Understanding mortgage calculations. Journal of Finance, 12(3), 45-58.

U.S. Department of Housing and Urban Development. (2022). Home affordability calculator. https://hud.gov

White, G. I., Sondhi, A. C., & Fried, D. (2003). The Analysis and Use of Financial Statements. John Wiley & Sons.

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