RentWiseCalc

Buy vs Rent Calculator

The Buy vs Rent Calculator compares the true financial outcome of purchasing a home versus renting over a chosen time horizon. Buying builds equity through appreciation and paydown, but carries mortgage interest, taxes, maintenance, and insurance. Renting preserves your down payment for investment — the question is whether investment returns beat the wealth built through homeownership. This calculator models both paths and shows which comes out ahead.

Buying

$
$
%
%

% of home value annually

%

% of home value annually

%

% of home value annually

Renting

$
%

Assumptions

%
%

Return on invested down payment

Home Value After 10 Years

$604,762.37

Equity Built (Buying)

$295,837.79

Total Rent Paid (10 yrs)

$302,646.41

Net Advantage of Buying

$417,614.68

Better Option

Buying

Annual Ownership Costs (Tax + Maint + Ins)

$12,150.00

How to use this calculator

  1. 1

    Enter the home price and down payment

    The purchase price determines your loan size, monthly payment, and future appreciated value. The down payment is the opportunity cost if you rent — it could otherwise be invested.

  2. 2

    Set your mortgage rate and term

    Enter your expected mortgage interest rate and loan term. These determine your monthly principal and interest payment throughout the comparison period.

  3. 3

    Enter current monthly rent

    The rent you would pay in the renting scenario. The calculator applies annual rent increases to project total rent paid over the comparison period.

  4. 4

    Adjust growth and return assumptions

    Home appreciation, rent increase rate, and investment return rate are the key economic assumptions. Defaults are conservative: 3% appreciation, 3% rent increases, 7% investment return.

  5. 5

    Set the comparison horizon

    Choose 5, 10, 15, or 20 years. Buying typically wins over long horizons due to appreciation; renting often wins short-term when transaction costs dominate.

  6. 6

    Review the net advantage

    The calculator shows home equity vs. invested-down-payment wealth, total rent paid, and the net financial advantage of buying or renting at your chosen horizon.

Formula

— Buying Scenario —
Loan Amount = Home Price − Down Payment
Monthly Payment = Loan × [r(1+r)^n] / [(1+r)^n - 1]
Future Home Value = Home Price × (1 + appreciationRate)^years
Remaining Mortgage = Loan × [(1+r)^n - (1+r)^m] / [(1+r)^n - 1]
Equity = Future Home Value − Remaining Mortgage

Total Buy Cost = Down Payment + (Monthly Payment × 12 × years)
              + (Annual Tax + Insurance + Maintenance) × years

— Renting Scenario —
Total Rent = Sum of monthly rents with annual increases
Invested Down Payment = Down Payment × (1 + investReturn/12)^(12×years)
Rent Net Wealth = Invested Down Payment − Total Rent Paid

— Comparison —
Net Advantage of Buying = Equity − Rent Net Wealth

The buying scenario tracks mortgage amortization to find remaining balance and home appreciation to find future value. Ongoing costs (property tax, insurance, maintenance) are included as annual totals. The renting scenario assumes the down payment is invested and grows at the investment return rate — this is the opportunity cost of buying. Net advantage compares the equity position after buying against the investment account minus total rent paid. Example: $500,000 home, $100,000 down, 7% rate, $2,500/month rent, 3% appreciation over 10 years. Home equity after 10 years: ~$265,000. Invested down payment: ~$197,000 minus $336,000 rent = −$139,000. Net buying advantage: $265,000 − (−$139,000) = $404,000.

Worked Example — 10 Years

Home Price: $450,000 Down Payment: $90,000 (20%) Mortgage Rate: 7.0% / 30 years Monthly Rent: $2,200 Annual Appreciation: 3% Annual Rent Increase: 3% Investment Return: 7% After 10 years: Home Value: ~$605,000 ($450k × 1.03^10) Remaining Mortgage: ~$357,000 Home Equity: ~$248,000 Total Rent Paid: ~$306,000 (with 3% annual increases) Down Payment Grown: ~$177,000 ($90k × 1.07^10) Rent Net Wealth: $177,000 - $306,000 = -$129,000 Net Advantage of Buying: $248,000 - (-$129,000) = $377,000 Winner: Buying (by $377,000 over 10 years)

Frequently Asked Questions

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