Rent vs. Buy Calculator

A month-by-month model that scores both households on equal footing — same starting cash, same total outlay, the difference invested — and shows every assumption it makes.

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Buying comes out ahead by $1,032,253.

Buying first pulls ahead at about 2.3 years.

Monthly P&I
$1,597
Cash needed day 1
$16,250
Renter net worth
$239,659
Buyer net worth
$1,271,912
Home value at horizon
$788,860
Equity after selling costs
$741,529
Total interest paid
$259,787
Total rent paid
$1,432,972

Net worth over time

$0$317,978$635,956$953,934$1,271,9121y6y11y16y21y26ycrossover 2.3 yr
Renter Buyer

Year by year

YearRenterBuyerDifferenceHome valueLoan balance
1$19,760$4,501-$15,260$334,750$310,164
2$23,036$19,260-$3,776$344,793$304,845
3$26,041$34,547+$8,506$355,136$299,281
4$28,736$50,381+$21,645$365,790$293,462
5$31,178$66,885+$35,706$376,764$287,375
6$33,828$84,586+$50,758$388,067$281,009
7$36,704$103,577+$66,873$399,709$274,350
8$39,824$123,957+$84,134$411,700$267,386
9$43,209$145,834+$102,625$424,051$260,101
10$46,881$169,322+$122,441$436,773$252,482
11$50,866$194,547+$143,681$449,876$244,513
12$55,190$221,644+$166,454$463,372$236,177
13$59,881$250,759+$190,878$477,273$227,459
14$64,971$282,050+$217,079$491,592$218,340
15$70,493$315,688+$245,194$506,339$208,803
16$76,485$351,856+$275,370$521,530$198,827
17$82,987$390,754+$307,767$537,175$188,393
18$90,040$432,597+$342,557$553,291$177,479
19$97,694$477,620+$379,926$569,889$166,064
20$105,998$526,073+$420,075$586,986$154,125
21$115,008$578,229+$463,221$604,596$141,637
22$124,783$634,384+$509,600$622,734$128,576
23$135,390$694,855+$559,465$641,416$114,914
24$146,898$759,989+$613,091$660,658$100,625
25$159,384$830,159+$670,775$680,478$85,680
26$172,932$905,769+$732,837$700,892$70,047
27$187,631$987,256+$799,625$721,919$53,697
28$203,580$1,075,093+$871,514$743,576$36,596
29$220,884$1,169,794+$948,910$765,884$18,709
30$239,659$1,271,912+$1,032,253$788,860$0

Assumptions in this run

Home price$325,000
Rent$2,500 / mo
Mortgage rate (note)4.50%
Investment return8.50%
Home appreciation3.00%
Rent growth3.00%
Horizon30 years
Terminal assumptionhome sold at horizon (6.00% selling cost)
Costs tracking home valueproperty tax, insurance, maintenance
Income-tax effectsnot modelled

How this model works

Most rent-vs-buy calculators compare a mortgage payment to a rent cheque and stop there. That comparison is close to meaningless, because the two households are not doing the same thing with their money — and because a mortgage payment is not purely a cost. Part of it is principal, which is you paying yourself.

This model runs both households month by month for the whole horizon and enforces one rule: they spend the same total, every month. Whoever has the cheaper month invests the difference at the return you set. Both start with the same cash — the buyer sinks it into a down payment and closing costs, the renter puts it in the market. At the horizon the home is sold, selling costs come out, and the two net worths are compared.

That equal-outlay rule is enforced, not assumed. If the two households’ lifetime spending ever diverges by more than a rounding error, the model refuses to report a result at all. It is the single assumption that makes the comparison mean anything, so it is checked rather than trusted.

Does property tax go up when your home appreciates?

In most places, yes. Property tax is typically ad valorem — assessed against market value, land included. So this model scales your year-one tax figure by however far the home has moved from its purchase price. Your inputs imply an assessed rate, and that rate is then charged against the current value.

The same question has a different answer for each cost, and it is worth being honest about how confident each one is:

This matters more than it sounds. If you leave these costs fixed while testing different appreciation rates, you have quietly rigged the test in favour of high appreciation — the home gets more valuable but never more expensive to own. That is why tracking is the default here.

Why a housing crash does not make buying a good deal

Link costs to value without a floor and the model produces something absurd. A deep price decline drives property tax, insurance, and maintenance toward zero. The buyer’s carrying cost collapses, they invest the savings, and the model cheerfully reports that a 50%-a-year housing crash leaves the buyer better off than steady 3% appreciation.

That is an artifact, not a finding. A home that has lost half its value still needs a roof, still gets a tax bill, and still has to be insured.

The value-link floor prevents it. At 100%, a value-linked cost can rise with the home’s value but never falls below what it would have cost on its own inflation path. On the upside the floor does nothing at all — appreciation already dominates — so it does not touch the headline result. It binds only on the downside, which is exactly where the unfloored model went wrong. Set it to zero and you can watch the absurdity reappear.

PMI: 80% LTV is not 20% equity

These sound like the same thing and are constantly confused. Private mortgage insurance is cancelled at a loan-to-value threshold, measured against your original purchase price. Eighty percent means stop once the balance falls to 80% of the price — which is the same moment you reach 20% equity. If you enter 20% thinking in equity terms, you will model PMI running almost the entire life of the loan.

The thresholds themselves are worth knowing, because there are two of them:

Setting a PMI rate with no cancellation threshold at all is rejected as an error rather than silently modelled, because no conventional loan behaves that way. On a typical scenario the difference is not small: it bills roughly twice the PMI a real loan would ever charge.

Should you pay extra principal, or invest the money?

The answer depends almost entirely on one comparison: your investment return against your mortgage rate. Paying down a 4.5% loan is a guaranteed 4.5% return. Whether that beats the market is the whole question, and nobody knows the answer in advance.

What the model does show is the mechanics, all of which fall out of the amortization rather than being bolted on: the loan retires early, total interest drops, PMI ends sooner because the balance falls faster, and once the loan is gone the payment disappears entirely — so the buyer’s monthly cost falls off a cliff and they start investing the difference instead.

One modelling decision is worth stating plainly, because it is what keeps this honest: the renter invests the same extra amount. Extra principal is money the buyer spends, so under the equal-outlay rule the renter must be handed the same sum to invest. Without that, the buyer would be quietly given free money the renter never receives, and every comparison involving extra principal would be meaningless.

The crossover is not a breakeven

The crossover is the first month buying pulls ahead of renting. It is deliberately not called a breakeven, because it says nothing about whether buying stays ahead. The lead can change hands more than once, and when it does, the model says so — a single crossover date is not a durable verdict.

Something else shows up once you test this: the crossover tends to be all-or-nothing rather than gradual. On a typical scenario, nudging rent down a few hundred dollars moves the crossover from a few years to never, with very little middle ground. The question people arrive with is “how many years until buying wins”, and the honest answer is usually that it is either fast or it never happens at all.

What this model leaves out

Every model is a simplification, and the omissions here are as important as the mechanics:

The numbers this page produces are only as good as the assumptions you feed it, and the three that matter most — investment return, home appreciation, and rent growth — are genuinely unknowable. Treat the output as a way to test how much those assumptions matter, not as a prediction.