Rent vs Buy Calculator

Compare the financial impact of renting vs buying a home. Make an informed decision on your housing choice.

Buying Details

Renting Details

Recommendation

Rent

Costs $10738 over 7 years

Monthly Mortgage
$1770
Home Value (End)
$430456
Total Buying Cost
$218163
Equity Built
$177290
Total Rent Paid
$183899
Investment Value
$153764

Net Cost Comparison

Net Buying Cost$110873
Net Renting Cost$100135

Difference$10738 (Rent wins)

How the Rent vs Buy Calculator Works

Deciding whether to rent or buy a home is one of the most consequential financial choices you will make. A raw comparison of monthly rent versus monthly mortgage payment misses most of the picture — this calculator models the total net cost of each path over your planned horizon, accounting for equity growth, investment returns on the capital you keep by renting, property appreciation, taxes, insurance, and maintenance.

The calculator runs two parallel simulations year-by-year over your specified years to stay. The buying simulation tracks your mortgage amortization schedule, accumulating the interest and principal you pay each month, adding annual property tax, homeowner's insurance, and maintenance costs, and watching the home appreciate in value. At the end it subtracts the equity you have built — the appreciated home value minus any remaining loan balance — to arrive at a true net buying cost.

The renting simulation tracks your total rent paid (with annual increases) and assumes you invest the down payment plus any monthly surplus — the difference between what buying would cost and what renting costs — in a portfolio earning a chosen investment return rate. At the end it subtracts the growth on that invested capital to arrive at the net renting cost.

The calculator then subtracts net renting cost from net buying cost. A negative difference means buying costs less in net terms over your horizon; a positive difference means renting leaves you ahead. The result is sensitive to how long you stay, local appreciation rates, and what you do with the money you save by not buying — all factors you can tune directly in the calculator.

Monthly Mortgage Payment (Amortization Formula)

M = L × [r(1+r)^n] / [(1+r)^n − 1]

Where:

  • M= Monthly mortgage payment ($)
  • L= Loan amount = Home price − Down payment ($)
  • r= Monthly interest rate = Annual rate ÷ 12 (decimal)
  • n= Total number of monthly payments = Loan term in years × 12

What the Buying Cost Includes

The total buying cost in this calculator captures every major recurring expense a homeowner faces, not just the mortgage payment. Understanding each component helps you enter realistic numbers and interpret the results.

  • Mortgage payments: Each monthly payment is split between interest (applied to the outstanding balance × monthly rate) and principal (the remainder). Early in the loan the vast majority of each payment is interest; over time the balance tips toward principal as the loan amortizes.
  • Property tax: Entered as an annual percentage of the home's current value. Because home value grows with appreciation each year, the tax bill also rises slightly each year. U.S. effective property tax rates range from about 0.3% in Hawaii to over 2% in New Jersey, with a national average near 1.1%.
  • Homeowner's insurance: Entered as a flat annual dollar amount. The U.S. average runs roughly $1,200–$2,000 per year, depending on location and coverage level.
  • Maintenance and repairs: Entered as an annual percentage of home value. The commonly cited rule of thumb is 1% per year, though older homes or those in harsh climates often require closer to 1.5–2%.
  • Equity built: At the end of your horizon the calculator computes the appreciated home value minus any remaining mortgage balance. This equity figure is subtracted from total expenses to produce the net buying cost — reflecting the real wealth you have accumulated.

The net buying cost formula is: Net Buying Cost = (Total Mortgage Paid + Total Property Tax + Total Insurance + Total Maintenance) − (Final Home Value − Remaining Loan Balance − Down Payment). Intuitively, it is everything you spent minus the appreciation windfall you captured.

Renting Cost and the Opportunity Cost Principle

Many rent-vs-buy comparisons make the mistake of treating rent as pure waste and mortgage payments as pure savings. In reality, the down payment and the monthly cost differential represent capital that could be invested elsewhere. This calculator models that opportunity cost explicitly.

The renting simulation assumes you invest the down payment in a diversified portfolio from day one, earning the annual investment return rate you specify. Each month it also checks whether your hypothetical monthly ownership costs (mortgage + tax + insurance + maintenance) exceed your current rent. If they do — and for many markets they will in the early years — that surplus is added to your investment portfolio as well. The portfolio compounds monthly at your chosen rate.

At the end of the horizon, the growth on that portfolio (investment value minus the original down payment) is subtracted from total rent paid to produce the net renting cost. A renter who diligently invests their cost savings can accumulate substantial wealth even without owning property.

This is why the investment return rate assumption matters so much. Using a 7% real return (a commonly cited long-run U.S. equity average) will make renting look more competitive than using 3–4%. If you would realistically spend rather than invest the savings, you should lower the investment return input to reflect that discipline gap — which typically shifts the result in favor of buying.

Rent increases also compound over time. A starting rent of $2,000 with a 3% annual increase reaches roughly $2,600 per month after 10 years and $3,440 after 20 years. Fixed-rate mortgages lock in the principal-and-interest portion permanently, which is a meaningful hedge against inflation for long-horizon owners.

How Years to Stay Affects the Decision

Time horizon is the single most important variable in any rent vs buy analysis. Buying a home involves large upfront transaction costs — the down payment represents tied-up capital, and if you sell within a few years you also face closing costs and agent commissions that can equal 6–8% of the sale price. The calculator focuses on ongoing holding costs rather than closing costs, so for short horizons keep that context in mind.

As a general rule, the longer you plan to stay, the more buying improves relative to renting. This happens for several reasons:

  • Appreciation compounds over time, growing the equity position substantially.
  • Your fixed mortgage payment stays constant while rents inflate, widening the monthly cost advantage of owning in later years.
  • More of each mortgage payment goes toward principal as the loan matures, accelerating equity accumulation.
  • The large initial down payment cost gets amortized over more years.

Conversely, in markets with low appreciation and high price-to-rent ratios — where you'd pay $600,000 to own a home that rents for $2,500/month — renting can win even over a 10–15 year horizon. The calculator lets you model all of these scenarios honestly.

A common rule of thumb is that buying tends to beat renting after roughly 5–7 years in most U.S. markets at historical appreciation rates. However this varies considerably by city, interest rate environment, and individual financial situation. Use the calculator to test your specific numbers rather than relying on generic rules.

Interpreting the Results and Making Your Decision

The calculator outputs a recommendation — Buy or Rent — based purely on the net financial comparison over your stated horizon. A green "Buy" result means that after accounting for all costs and returns, buying costs less in net terms. A blue "Rent" result means renting leaves you financially ahead given the inputs.

The Net Cost Comparison panel shows both figures side by side along with the dollar difference. Pay attention to the magnitude as well as the direction: a $5,000 advantage for buying over 10 years is effectively a rounding error given life uncertainty, while a $150,000 advantage is genuinely decisive.

Key figures to review:

  • Monthly Mortgage: Confirms whether you can comfortably afford the payment relative to your income. Lenders typically require housing costs to be below 28–31% of gross monthly income.
  • Home Value (End): The projected appreciated home value at the end of your horizon — driven by your annual appreciation assumption.
  • Equity Built: The appreciated value minus remaining loan balance. This is your net real estate wealth at the horizon date.
  • Investment Value: The projected portfolio value a renter builds by investing the down payment and monthly savings. Compare this to the equity figure — they represent the two competing wealth-building paths.

Beyond the math, homeownership carries non-financial value: stability, freedom to renovate, no landlord risk, and a forced savings mechanism. Renting offers mobility, flexibility, and freedom from maintenance responsibilities. The best decision balances the financial output of this calculator with your personal priorities, job stability, and local housing market conditions.

Worked Examples

7-Year Horizon — $350,000 Home, 6.5% Rate

Problem:

A buyer is considering a $350,000 home with a $70,000 down payment at 6.5% for 30 years. Current rent is $2,000/month with 3% annual increases. Appreciation is 3%/year, investment return 7%, maintenance 1%, property tax 1.2%. Should they buy or rent for a 7-year stay?

Solution Steps:

  1. 1Loan amount = $350,000 − $70,000 = $280,000. Monthly rate = 6.5% ÷ 12 = 0.5417%. Monthly mortgage payment = $280,000 × [0.005417 × (1.005417)^360] / [(1.005417)^360 − 1] ≈ $1,769/month.
  2. 2Annual buying expenses: $21,228 mortgage + $4,200 property tax (1.2% × $350,000) + $1,500 insurance + $3,500 maintenance (1%) = $30,428. Ownership costs exceed $2,000 rent, so no monthly surplus flows into the renter's investment account initially.
  3. 3After 7 years at 3% appreciation, home value grows from $350,000 to roughly $430,400. Remaining loan balance drops from $280,000 to approximately $260,000, giving equity of ≈ $170,400. Total mortgage paid over 7 years ≈ $148,600; total taxes ≈ $31,200; total insurance ≈ $10,500; maintenance ≈ $26,600 — total expenses ≈ $216,900.
  4. 4Net buying cost = $216,900 − ($430,400 − $260,000 − $70,000) = $216,900 − $100,400 = $116,500.
  5. 5Renter pays ≈ $163,800 total rent over 7 years (starting $2,000 with 3% annual raises). The $70,000 down payment invested at 7% grows to ≈ $112,600, a gain of $42,600. Net renting cost = $163,800 − $42,600 = $121,200. Difference = $116,500 − $121,200 = −$4,700 → Buying wins by roughly $4,700.

Result:

Buying is the marginally better financial choice over 7 years by approximately $4,700. The result is close, reflecting a classic break-even horizon scenario.

Short Stay — 3-Year Horizon, $400,000 Home

Problem:

A buyer is considering a $400,000 home with an $80,000 down payment at 7% for 30 years, but plans to stay only 3 years. Monthly rent alternative is $2,200 with 3% annual increases, 7% investment return, 3% appreciation.

Solution Steps:

  1. 1Loan = $320,000. Monthly rate = 7% ÷ 12 = 0.5833%. Monthly payment = $320,000 × [0.005833 × (1.005833)^360] / [(1.005833)^360 − 1] ≈ $2,129/month.
  2. 2Annual ownership costs: $25,548 mortgage + $4,800 property tax (1.2%) + $1,800 insurance + $4,000 maintenance (1%) = $36,148/year. Over 3 years: ≈ $108,444 total expenses.
  3. 3After 3 years at 3% appreciation, home value ≈ $437,100. Remaining balance ≈ $310,500. Equity = $437,100 − $310,500 = $126,600. Net buying cost = $108,444 − ($126,600 − $80,000) = $108,444 − $46,600 = $61,844.
  4. 4Renter pays roughly $81,600 over 3 years (starting $2,200 with 3% annual raises). $80,000 down payment invested at 7% grows to ≈ $98,200 over 3 years — a gain of $18,200. Net renting cost = $81,600 − $18,200 = $63,400.
  5. 5Difference = $61,844 − $63,400 = −$1,556 → Buying barely wins, but given real-world closing costs and agent commissions on the sale (typically 6–8% of price), renting is the clear practical winner for a 3-year stay.

Result:

On a pure running-cost basis buying marginally wins, but factoring in transaction costs on both ends makes renting strongly preferable for short stays under 4–5 years.

Long Horizon — 15 Years, High-Appreciation Market

Problem:

A buyer considers a $500,000 home with a $100,000 down payment at 6.5% for 30 years, planning to stay 15 years. Monthly rent is $2,500, rising 4%/year. Home appreciates 4%/year; investment return 7%.

Solution Steps:

  1. 1Loan = $400,000. Monthly payment = $400,000 × [0.005417 × (1.005417)^360] / [(1.005417)^360 − 1] ≈ $2,528/month.
  2. 2Over 15 years, total mortgage paid ≈ $455,040. Property taxes (1.2% on growing home value) accumulate to roughly $107,000. Insurance ≈ $22,500. Maintenance (1% on growing value) ≈ $89,000. Total buying expenses ≈ $673,540.
  3. 3Home value at 4% appreciation for 15 years: $500,000 × (1.04)^15 ≈ $900,470. Remaining loan balance after 15 years of a 30-year mortgage ≈ $306,000. Equity = $900,470 − $306,000 = $594,470. Net buying cost = $673,540 − ($594,470 − $100,000) = $673,540 − $494,470 = $179,070.
  4. 4Renter: $2,500/month growing 4%/year. Total rent paid over 15 years ≈ $599,900. $100,000 invested at 7% grows to ≈ $275,900 over 15 years — gain of $175,900. Monthly surplus in early years (rent < ownership cost) is small, so portfolio grows mainly from the down payment. Net renting cost = $599,900 − $175,900 = $424,000.
  5. 5Difference = $179,070 − $424,000 = −$244,930 → Buying wins by approximately $244,900 over 15 years.

Result:

Buying wins decisively by roughly $245,000 over a 15-year horizon in an appreciating market. High appreciation and a long time horizon strongly favor ownership.

Tips & Best Practices

  • Run the calculator at three different 'years to stay' values — 5, 10, and 20 years — to understand how your break-even point shifts before committing to a purchase.
  • Use a realistic investment return for your actual risk tolerance. If you would invest savings in a balanced portfolio rather than all equities, 5–6% may be more accurate than 7–8%.
  • Set appreciation to the long-run average of your specific metro area, not the national average — local real estate markets diverge significantly over time.
  • A down payment below 20% triggers private mortgage insurance (PMI), adding $100–$300/month to ownership costs. Factor this into your insurance input until you reach 20% equity.
  • Compare the calculator's monthly mortgage output to 28% of your gross monthly income — lenders and financial planners often use this ratio as the ceiling for comfortable housing costs.
  • Adjust the rent increase rate to match your local rental market. In supply-constrained cities rent increases of 4–5%/year are common; in balanced markets 2–3% is more typical.
  • If buying, get a home inspection before closing — unexpected major repairs (roof, HVAC, foundation) can instantly change the financial calculus the calculator cannot predict.
  • Re-run the calculator annually. As market conditions, interest rates, and your financial situation change, the optimal rent vs buy decision changes too.

Frequently Asked Questions

The current calculator focuses on ongoing holding costs — mortgage, tax, insurance, and maintenance — rather than one-time transaction costs. When evaluating a real purchase, add 2–5% of the home price for buyer closing costs (lender fees, title insurance, prepaid taxes) and plan for 5–6% in agent commissions if you sell at the end of the horizon. These transaction costs make short-horizon buying even less attractive than the calculator's raw output suggests.
The investment return input models what a renter earns by investing the down payment and any monthly savings instead of buying. A commonly cited long-run U.S. stock market average is 7% real (inflation-adjusted) or roughly 10% nominal. If you would invest in a broadly diversified index fund, 6–8% is a reasonable nominal assumption. If you would keep the money in a savings account or money market fund, use 4–5%. Be honest: if you know you would spend the savings rather than invest them, lower the rate significantly — this is one of the biggest practical advantages of homeownership as a forced savings mechanism.
U.S. home prices have appreciated at roughly 3–4% annually over long historical periods on a nominal basis, close to the rate of general inflation. However, appreciation varies enormously by market — coastal cities like San Francisco and New York have historically averaged 5–7%, while many Midwest and rural markets have averaged 1–2%. For planning purposes, 3% is a conservative and widely used national assumption. You can run the calculator at multiple appreciation rates (e.g., 2%, 3%, 5%) to see how sensitive your outcome is to this assumption.
Renting can outperform buying over long horizons in markets with very high price-to-rent ratios — where buying costs far more per month than renting an equivalent home. If the monthly cost of ownership is, say, $4,000 while renting the same home costs $2,200, the $1,800 monthly surplus invested at 7% compounds dramatically over 15–20 years. Additionally, if home price appreciation is low relative to investment returns, the equity built in the home cannot compete with what a disciplined investor accumulates in equities. Run the calculator with your specific local numbers to find out.
Maintenance is entered as a percentage of current home value per year. For a $400,000 home at 1%, that is $4,000 per year — but because it is applied to the (appreciating) home value each year, the absolute cost rises with appreciation. The often-cited 1% rule is a rough average: newer homes or condos with HOA coverage may run 0.5%, while older homes or those in extreme climates can easily require 1.5–2%. Underestimating maintenance is one of the most common mistakes first-time buyers make; using 1–1.5% gives a more realistic picture of true ownership costs.
The calculator does not model the federal mortgage interest deduction. Post-2017 tax law changes roughly doubled the standard deduction, meaning most homeowners — especially early in the mortgage when loan balances are lower — no longer itemize and therefore receive no tax benefit from mortgage interest. If you have a large mortgage, are in a high federal tax bracket, and itemize deductions, you may want to manually reduce your effective mortgage cost to reflect the tax savings. For the majority of homeowners today, however, this adjustment has minimal impact.

Sources & References

Last updated: 2026-06-05

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Editorial Note

MyCalcBuddy Editorial Team

This page is maintained as an educational calculator reference.

Source

Formula Source: Standard Mathematical References

by Various

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.