This calculator measures how many dollars came back for every dollar you put in, across the entire life of an investment. It is the standard companion to IRR in property syndicates, private equity and business acquisitions, and it is deliberately simple: total cash returned divided by total cash invested, with no adjustment for timing at all. That simplicity is both its strength and its trap. The strength is that it is impossible to manipulate through clever assumptions, because it deals only in cash actually paid and cash actually received. The trap is that it treats a dollar returned next year and a dollar returned in twenty years as identical, so a multiple presented on its own can make a very ordinary investment look impressive. For that reason this page always shows IRR and annualised return alongside the multiple, and includes a table showing exactly how the same multiple decays as the holding period lengthens. You can enter the initial equity, further capital calls in later years, distributions received year by year, and the net proceeds at exit. Use after-tax figures throughout if you want a comparison that means something. Figures are indicative planning estimates and not investment advice.
| Initial equity invested | $250,000.00 |
| Later capital calls | $0.00 |
| Total invested | $250,000.00 |
| Distributions during the hold | $130,000.00 |
| Net proceeds at exit | $420,000.00 |
| Total returned | $550,000.00 |
| Equity multiple (MOIC) | 2.20x |
| Total profit | $300,000.00 |
| Distributions as a share of the return | 23.64% |
| Year | Cash in | Cash out | Net | Cumulative |
|---|
| Holding period | Equity multiple | Annualised return | Verdict |
|---|
This is the point of the page. The multiple is identical in every row. Only the time changes, and the return changes completely. Never accept a multiple without a holding period attached to it.
The equity multiple is the simplest honest measure of an investment result. You put in some money. Over time, some money came back. Divide the second by the first and you have the multiple.
A multiple of 1.0 means you got exactly your money back and made nothing. Below 1.0 you lost capital. A multiple of 2.20, as in the worked example, means every dollar invested returned $2.20, of which $1.20 is profit.
Its virtue is that it cannot be dressed up. It uses only cash actually paid and cash actually received, so there is no discount rate to argue about, no terminal value assumption, and no reinvestment rate. For assessing a completed investment it is close to unarguable.
Take the defaults, which describe a geared property or a small syndicate holding. The investor put in $250,000.00 of their own cash at the outset, being the deposit plus acquisition costs, and borrowed the rest.
Over five years the investment distributed cash of $18,000.00, $22,000.00, $26,000.00, $30,000.00 and $34,000.00 as surplus income after all costs and finance, totalling $130,000.00. At exit, after repaying the debt and paying selling costs and tax, net proceeds were $420,000.00.
Total returned is $130,000.00 plus $420,000.00, which is $550,000.00. Divided by the $250,000.00 invested, the equity multiple is 2.20 times, and the profit is $300,000.00.
The IRR on that cash flow pattern is 19.14%. The annualised return implied by the multiple alone is 17.08%. The IRR is higher because distributions arrived along the way rather than all at the end, and money returned in year one had four more years to be doing something else.
This is the reason the page exists, and the table above makes it plain.
That same 2.20 multiple, achieved over three years, is an annualised return of 30.06%, which is exceptional. Over five years it is 17.08%, which is strong. Over ten years it is 8.20%, which is unremarkable for a geared, illiquid, concentrated investment. Over twenty years it is 4.02%, which is roughly a term deposit with vastly more risk and none of the liquidity.
In every one of those cases the promoter can accurately say the investment returned 2.2 times capital. The sentence is true and, without the holding period, close to meaningless. When you see a multiple quoted in an investment memorandum, the first question is always over what period, and the second is what the IRR was.
The reverse trap exists too. A 1.4 multiple sounds modest, but achieved over eighteen months it is an annualised return of about 25%. Multiples are not comparable across different holding periods, full stop.
If the multiple ignores time, and IRR accounts for it, why not just use IRR?
Because IRR has its own distortions. It implicitly assumes interim cash can be reinvested at the same rate, which is often unrealistic. It can be gamed by returning capital early, which raises IRR while reducing total profit. And on short holds it produces enormous percentages from small absolute gains: flipping a property in four months for a $30,000 profit on $250,000 can generate an IRR above 40%, which sounds transformative and is $30,000.
The multiple is immune to all of that. It simply says how much money you ended up with. A deal with a spectacular IRR and a 1.15 multiple returned very little in absolute terms, and one with a modest IRR and a 3.0 multiple returned a great deal, slowly.
Professional investors quote both because each catches what the other misses. Read them together: the multiple tells you whether the outcome was worth the effort, and the IRR tells you whether the time was well spent.
Because only your own equity sits in the denominator, borrowing amplifies the multiple. A property bought with a 30% deposit that rises 20% in value produces a far higher equity multiple than the same property bought outright, since the gain accrues entirely to a much smaller equity base.
The same mechanism works in reverse and considerably harder. If the value falls, the debt does not, so the entire fall comes out of equity. A 25% fall in the value of a property bought with a 25% deposit eliminates the equity completely, producing a multiple of zero on money that would have lost only a quarter of its value unleveraged.
This is not an argument against gearing, which is how most New Zealand property investment works. It is an argument for reading a high equity multiple on a geared deal as partly a measure of leverage rather than purely a measure of investment skill.
Only your cash goes in. The deposit, acquisition costs, and any money you later had to put in. Borrowed funds are excluded from both sides.
Only cash received comes out. Distributions must be actual payments to you, not accounting profit and not the increase in the property's value. A rental property producing a paper profit while you top up the mortgage every month has negative distributions, not positive ones.
Use after-tax figures. If distributions were taxed as income, use the net. If the exit is taxable, deduct the tax. In New Zealand the bright-line test applies to residential property sold on or after 1 July 2024 where the bright-line end date falls within two years of the start date, broadly title transfer to you through to signing a binding agreement to sell, subject to the main home exclusion. Our bright-line calculator works through whether it applies.
Remember inflation. No adjustment is made here. Over a ten or twenty year hold the multiple in real purchasing power is materially lower than the nominal figure, and that gap grows with the holding period, compounding the problem the table above illustrates.
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