finance · 2026-05-01
Find the breakeven year when buying beats renting, accounting for opportunity cost on the down payment, maintenance, and rent inflation.
| Home price | $500,000 |
| Down payment % | 20% |
| Mortgage rate % | 6.5% |
| Equivalent monthly rent | $2,400 |
| Rent inflation % | 3.5% |
| Home appreciation % | 3.5% |
| Annual maintenance % of home value | 1.5% |
| If renting: down payment invested at % | 7% |
| Year-1 cost: buying | $37,839 |
| Year-1 cost: renting | $28,800 |
| 10-year total cost: buy | $265,362 |
| 10-year total cost: rent | $263,179 |
Three forces decide which is cheaper:
The breakeven year is when cumulative cost of buying equals cumulative cost of renting. Before that year, renting is cheaper. After, buying is cheaper.
For a 5-year stay, rent. Selling costs alone usually eat any breakeven gain. For a 7-10+ year stay, buy — most markets break even by then, and the inflation-hedge of a fixed mortgage compounds in your favor. For "I don't know how long," rent. Optionality is worth the ~1-2% annual extra cost.
Because the alternative IS investing it. If you're not buying, that $100k earns the market return in an index fund. The 'cost' of buying isn't just the mortgage — it's also the forgone investment growth on that capital. Comparing rent vs buy without this shows a misleading buy-favorable answer.
Yes, and the calc partially captures this through home appreciation on full home value while you only put 20% down. A 3.5% home appreciation on a $500k home = $17,500/year, which on a $100k down payment is 17.5% return. That's the leverage advantage. But it's offset by maintenance, taxes, and interest costs.
The 'maintenance %' input is meant to capture maintenance + property tax + insurance combined. Use 2-3% in high-tax states (NJ, IL, TX), 1.5% in low-tax states (HI, AL, LA). The breakdown matters less than the total.
Refinancing reduces mortgage cost going forward and changes the breakeven date earlier. This calc uses a single rate for simplicity. If you can credibly refinance to 5% from 7% in year 3, redo the calc with 5% to see the post-refi case.