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"A 2-1 buydown is a type of mortgage loan program where the borrower and/or the home builder pays an upfront fee to the lender to reduce the initial interest rate on the mortgage for the first two years."
A 2-1 buydown is a type of mortgage loan program where the borrower and/or the home builder pays an upfront fee to the lender to reduce the initial interest rate on the mortgage for the first two years. After the initial period, the interest rate typically adjusts to a higher rate for the remaining term of the loan.
In a 2-1 buydown arrangement, the borrower typically pays "discount points" at the beginning of the loan to "buy down" the interest rate. Each discount point is equal to 1% of the total loan amount. With a 2-1 buydown, the borrower pays enough discount points to reduce the interest rate by 2% in the first year and 1% in the second year.
Here's how a 2-1 buydown works:
Initial Year (Year 1):
Second Year (Year 2):
Subsequent Years (Year 3 and beyond):
A 2-1 buydown can be beneficial for homebuyers who expect their income to increase in the future or plan to refinance their mortgage after the initial two-year period. The lower interest rate in the first two years can make homeownership more affordable during the early stages of the loan.
It's important for borrowers considering a 2-1 buydown to carefully evaluate their financial situation and future expectations before deciding if it aligns with their needs and goals. Additionally, borrowers should compare the total cost of the buydown, including the discount points, with other mortgage options to determine if it is the most suitable choice for their circumstances.
numerical example of a 2-1 buydown to illustrate how it works. For this example, we'll consider a hypothetical mortgage with the following terms:
Loan Amount: $200,000 Loan Term: 30 years Fully Indexed Interest Rate: 5% per annum Buydown Discount Points: 2% upfront for Year 1 and 1% upfront for Year 2
Step 1: Calculate the Interest Rate for Year 1:
To apply the 2-1 buydown, the borrower pays 2% of the loan amount upfront as discount points to reduce the interest rate for Year 1.
Discount Points for Year 1 = 2% * $200,000 = $4,000
Interest Rate for Year 1 = Fully Indexed Interest Rate - Buydown Discount for Year 1
Interest Rate for Year 1 = 5% - 2% = 3%
Step 2: Calculate the Interest Rate for Year 2: For Year 2, the borrower pays an additional 1% of the loan amount upfront as discount points to reduce the interest rate for that year.
Discount Points for Year 2 = 1% * $200,000 = $2,000
Interest Rate for Year 2 = Fully Indexed Interest Rate - Buydown Discount for Year 2 Interest Rate for Year 2 = 5% - 1% = 4%
Step 3: Monthly Payments for Year 1 and Year 2:
To calculate the monthly payments for Year 1 and Year 2, we'll use the standard formula for a fixed-rate mortgage:
Monthly Interest Rate for Year 1 = Interest Rate for Year 1 / 12
Monthly Interest Rate for Year 1 = 3% / 12 = 0.25%
Number of Monthly Payments for Year 1 = 1 year * 12 months/year = 12 months
Monthly Payment for Year 1 = (Loan Amount * Monthly Interest Rate for Year 1) / (1 - (1 + Monthly Interest Rate for Year 1)^(-Number of Monthly Payments for Year 1))
Monthly Payment for Year 1 = ($200,000 * 0.0025) / (1 - (1 + 0.0025)^(-12)) Monthly Payment for Year 1 ≈ $843.86 (rounded to 2 decimal places)
Similarly, we calculate the monthly payment for Year 2:
Monthly Interest Rate for Year 2 = Interest Rate for Year 2 / 12 Monthly Interest Rate for Year 2 = 4% / 12 = 0.33%
Number of Monthly Payments for Year 2 = 1 year * 12 months/year = 12 months
Monthly Payment for Year 2 = (Loan Amount * Monthly Interest Rate for Year 2) / (1 - (1 + Monthly Interest Rate for Year 2)^(-Number of Monthly Payments for Year 2))
Monthly Payment for Year 2 = ($200,000 * 0.0033) / (1 - (1 + 0.0033)^(-12)) Monthly Payment for Year 2 ≈ $954.83 (rounded to 2 decimal places)
Step 4: Monthly Payments for Subsequent Years (Year 3 and beyond): After the initial 2-year buydown period, the interest rate will revert to the fully indexed rate of 5%.
Monthly Interest Rate for Subsequent Years = Fully Indexed Interest Rate / 12 Monthly Interest Rate for Subsequent Years = 5% / 12 ≈ 0.42%
Number of Monthly Payments for Subsequent Years = (30 years - 2 years) * 12 months/year = 28 years * 12 months/year = 336 months
Monthly Payment for Subsequent Years = (Loan Amount * Monthly Interest Rate for Subsequent Years) / (1 - (1 + Monthly Interest Rate for Subsequent Years)^(-Number of Monthly Payments for Subsequent Years))
Monthly Payment for Subsequent Years = ($200,000 * 0.0042) / (1 - (1 + 0.0042)^(-336))
Monthly Payment for Subsequent Years = $1,198.73
Conclusion:
In this example, the borrower opted for a 2-1 buydown, which resulted in a lower interest rate of 3% for Year 1 and 4% for Year 2. After the buydown period, the interest rate adjusted to the fully indexed rate of 5% for the remaining term of the loan. The borrower's monthly payments during the initial 2-year period were lower due to the reduced interest rate, providing temporary payment relief. However, after Year 2, the monthly payments increased to $1,198.73 based on the fully indexed rate.