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FHA Home Affordability Calculator

FHA Affordability Formula:

\[ Affordability = \min(income \times 0.31, income \times 0.43 - debt) \]

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1. What is the FHA Affordability Formula?

The FHA (Federal Housing Administration) affordability formula calculates the maximum monthly mortgage payment a borrower can afford based on income and existing debt obligations. It uses both front-end (31%) and back-end (43%) ratios to determine affordability.

2. How Does the Calculator Work?

The calculator uses the FHA affordability formula:

\[ Affordability = \min(income \times 0.31, income \times 0.43 - debt) \]

Where:

Explanation: The formula calculates both the housing-only payment (31% of income) and total debt payment (43% of income minus existing debts), then takes the lower of the two values.

3. Importance of Affordability Calculation

Details: This calculation helps borrowers understand their purchasing power and ensures they don't take on more mortgage debt than they can reasonably afford while maintaining other financial obligations.

4. Using the Calculator

Tips: Enter your gross monthly income (before taxes) and total monthly debt obligations (credit cards, car payments, student loans, etc.). All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What is included in monthly debt?
A: Include all recurring monthly debt payments - credit cards, car loans, student loans, personal loans, and any other installment debts.

Q2: Are these ratios strict requirements?
A: While FHA allows up to 31%/43% ratios, lenders may approve borrowers with higher ratios if they have compensating factors like excellent credit or significant savings.

Q3: Does this include property taxes and insurance?
A: Yes, the calculated amount should cover principal, interest, taxes, and insurance (PITI).

Q4: How accurate is this calculator?
A: This provides a general estimate. Actual loan approval amounts may vary based on credit score, interest rates, and other factors.

Q5: Can I exceed these ratios?
A: Some lenders may approve ratios slightly higher than 31%/43% with strong compensating factors, but this is generally not recommended.

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