In Excel: use =PV(rate, nper, pmt) — it discounts a stream of equal future payments back to what they are worth today.
On this page8
Syntax
Arguments
| Argument | required / optional | Description |
|---|---|---|
rate | required | Discount rate per period. |
nper | required | Number of periods. |
pmt | required | Payment each period. Use 0 for a single future lump sum. |
fv | optional | A lump sum at the end, on top of the payments. |
type | optional | 0 for end-of-period payments, 1 for beginning. |
Related functions
3 one value per year
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Ships inside the linked template — formula-driven, unlocked, audit-ready.
Need it as an auditable file?
Ships inside the linked template — formula-driven, unlocked, audit-ready.
What this does
PV answers what a future stream of money is worth now, given a discount rate. It handles level payments only; for irregular amounts, NPV is the function. The everyday use is deciding between a lump sum today and instalments later — a lottery payout, a settlement offer, a lease against a purchase. The discount rate is the assumption that does all the work: it represents what the money could earn instead, and a small change in it moves the answer substantially, which is worth showing as a small sensitivity table rather than a single number. The same idea underpins a lot of everyday Excel work, so the few minutes spent getting it right here pay back across every sheet you build afterwards. Treat it as a pattern, not a one-off, and it stops being something you look up and starts being something you reach for. The difference between a quick fix and a sheet you can trust is the extra minute you spend validating “excel present value function”. Start on a copy or a tiny sample, keep the affected formula visible, and compare the result with the tool above before you touch the real workbook. When a formula is involved, keep the inputs labelled beside it, reference cells instead of typing values, and apply number formatting only after the result checks out. The point is a calculation you can defend to a CFO or an auditor, but the practical win is that someone else can open the file and understand what happened without asking you.
A worked example
An offer of 1,000 a month for 10 years, discounted at 6 %: =PV(6%/12, 120, -1000) returns about 90,073 — meaningfully less than the 120,000 headline. A single 50,000 payment due in 5 years at the same rate: =PV(6%, 5, 0, -50000) returns roughly 37,363. PV is what makes a lump sum and an instalment plan comparable, which is the recurring question in every leasing, settlement and payout decision. A practical tip before you scale it up: build it once on a small block of test data, confirm the number against the tool on this page, and only then point it at your real sheet. That one habit catches almost every mistake while it is still cheap to fix, long before a wrong figure reaches a report or a colleague.
In Google Sheets
Google Sheets handles this almost identically to Excel. The formula syntax above is the same, and the menu lives under a slightly different label rather than a ribbon tab. Use the platform toggle at the top of the page to switch every keyboard shortcut between Windows and Mac, and expect at most cosmetic differences in naming. The aim was to get you unstuck fast and leave you a little more capable than a copy-paste would. The answer is at the top, the tool proves it, and the detail above shows why it holds — so the next time a colleague asks, you can answer without reaching for search. Treat “excel present value function” as a small building block rather than a chore. Once the inputs sit in their own cells and the formula reads from them, the same setup answers a dozen related questions with a tweak, and Excel keeps every dependent figure current as the data changes. The tool above is there so you can rehearse and verify before committing anything to a real workbook; the steps and worked example are there so the logic sticks. Get it right once and it stops costing you time — it starts saving it, every time the question comes back around.
Common mistakes
- Using
PVfor irregular cash flows — it assumes every payment is identical.NPVhandles varying amounts. - Choosing a discount rate without justifying it; it drives the result more than any other input.
- Sign confusion: enter payments as negative to get a positive present value.
Frequently asked questions
What is the difference between PV and NPV?
PV assumes a constant payment every period. NPV takes a range of individually different cash flows.
Which discount rate should I use?
The return you could get on the money elsewhere — a cost of capital, a savings rate, or a hurdle rate. State the assumption explicitly.
How do I value a single future amount?
Set pmt to 0 and put the amount in fv: =PV(rate, nper, 0, -amount).