Calculate the present value of future money or periodic deposits. Determine what future cash flows are worth in today's dollars using discount rates and time periods.
This calculator handles two common scenarios for finding present value. Select the tab that matches your situation, enter your numbers, and click Calculate.
Use this tab when you know a specific lump sum you will receive — or pay — at a set point in the future and want to know what it is worth right now.
Use this tab to value a series of equal, recurring payments — such as annuity income, lease payments, or bond coupons.
Input the amount of money you expect to receive in the future or the periodic payment amounts.
Enter the annual discount rate or interest rate that reflects the time value of money.
Specify the number of years or payment periods until you receive the future cash flows.
The calculator applies the present value formula to determine what the future money is worth today.
The core result. This is what the future money is worth in today's dollars after applying the time value of money discount at your chosen rate. A lower discount rate produces a higher present value; a higher rate produces a lower one. This number answers the question: "What is this future sum worth to me right now?"
For the lump sum tab, this confirms the amount you entered. For the periodic deposits tab, this is the total accumulated value of all payments compounded to the end of the period — useful for comparing what you give up versus what you receive over the full investment horizon.
The difference between future value and present value. This figure shows either the total expected growth over the holding period, or the total discount applied to bring the future amount back to today's dollars. It quantifies the opportunity cost of waiting for the money.
Confirms the annual rate you entered, displayed for easy reference alongside your results. This is the single most influential input in any present value calculation — even a 1% difference can shift your answer by thousands of dollars over long time horizons.
Available for time horizons of 30 years or fewer. Shows each year's beginning balance, interest earned, and ending balance. Use this table to visualize exactly how your present value compounds up to the stated future value over time.
Available for series of 120 payments or fewer. Shows each individual payment, the interest earned in that period, and the running end balance. This is especially useful for visualizing how an annuity or series of cash flows accumulates through compounding.
The standard present value formula discounts a single future amount back to today using your chosen discount rate and time period:
PV = FV ÷ (1 + r)n
PV = Present Value (what you are solving for)
FV = Future Value (the known future dollar amount)
r = Discount rate as a decimal (e.g., 6.5% = 0.065)
n = Number of periods until payment
You are considering buying a zero-coupon bond that pays $25,000 at maturity in 8 years. Alternative investments of similar risk yield 6.5% per year. What should you pay today?
PV = $25,000 ÷ (1 + 0.065)8
PV = $25,000 ÷ 1.6550
PV = $15,106.98
You should pay no more than $15,107 today to match a 6.5% return. If the bond sells for less, it outperforms your alternative; if it sells for more, it underperforms.
The present value of an ordinary annuity (payments at the end of each period) uses a slightly different formula that sums the discounted value of every future payment:
PV = PMT × [(1 − (1 + r)−n) ÷ r]
PMT = Fixed payment amount per period
r = Periodic discount rate as a decimal
n = Total number of periods
A structured settlement pays $1,500 per month for 60 months. Your discount rate is 5% per year (0.4167% per month).
r = 5% ÷ 12 = 0.4167% = 0.004167
PV = $1,500 × [(1 − 1.004167−60) ÷ 0.004167]
PV = $1,500 × [0.2218 ÷ 0.004167]
PV = $1,500 × 53.22
PV = $79,836.70
Those 60 monthly payments are worth $79,837 today at a 5% annual discount rate. A lump-sum offer of $80,000 or more would be the better choice.
Present value analysis applies to nearly every financial decision involving future money. Here are six real-world scenarios with actual numbers you can replicate in the calculator above.
Use Tab 2 to size how much portfolio balance you need at retirement to fund a monthly income stream. If you expect $4,500 per month for 25 years (300 months) at a 5% discount rate, your present value result — approximately $763,571 — is the lump sum your retirement account must hold on day one of retirement. This is the exact calculation financial planners use to determine safe withdrawal amounts.
Zero-coupon bonds are a perfect lump-sum present value problem. A bond paying $50,000 at maturity in 15 years, with comparable bonds yielding 7%, has a fair value of about $18,135 today — use Tab 1 to confirm. For coupon bonds, run Tab 2 for the semi-annual coupon stream and Tab 1 for the final principal repayment, then add the two present values together.
You project selling a rental property for $480,000 in 10 years. At a required return of 9%, the present value of that future sale is approximately $202,659. This caps what the resale alone is worth to you today. Add the present value of any rental income stream (Tab 2) to get a full discounted cash flow valuation of the property.
You are offered a choice: $90,000 cash today or $1,400 per month for 6 years (72 payments). Using Tab 2 at a 5% discount rate, the structured payments have a present value of about $87,175. The lump sum is worth more — so in this scenario, taking the cash and investing it is the financially rational choice. Always run this comparison before accepting any settlement offer.
Your business can lease equipment for $3,200 per quarter for 5 years (20 payments) or buy it outright for $52,000. Using Tab 2 with a quarterly discount rate of 2% (8% annual ÷ 4), the present value of the lease payments is about $52,300 — essentially equal to buying. In this case, factor in tax treatment, maintenance responsibilities, and residual value before deciding.
A small business is projected to generate $75,000 per year in free cash flow for the next 7 years. At a WACC of 10%, Tab 2 returns a present value of approximately $365,000. That figure is the maximum you should rationally pay for those 7 years of cash flows, before adding any terminal value estimate for the business beyond year 7.
The discount rate is the single most influential input in any present value calculation. A 1% difference in rate can change your answer by thousands of dollars over a long time horizon. Here is how to choose the right rate for your situation.
For the lowest-risk cash flows — government-guaranteed payments, FDIC-insured savings, or situations where you are comparing options of near-equal risk — use the current US Treasury yield that matches your time horizon. In 2026, the 10-year Treasury yield sits in the 4–5% range, making this a reasonable baseline for conservative personal finance decisions.
When your future cash flows are already stated in today's dollars, use a real discount rate: subtract expected inflation from your nominal rate. If your investment returns 7% nominally and inflation runs at 3%, your real discount rate is approximately 4%. Using the wrong rate type — real vs. nominal — is one of the most common errors in present value analysis.
For corporate investment decisions, most finance teams use their weighted average cost of capital (WACC) — a blend of the cost of equity and after-tax cost of debt. WACC for US companies typically falls in the 8–12% range. Using WACC ensures your discount rate reflects the actual hurdle rate your capital must clear to create value.
For personal investment decisions involving stocks or diversified equity funds, most financial planners use 6–8% as the expected long-run real return on a broadly diversified portfolio. For nominal return assumptions (before adjusting for inflation), 8–10% is a common long-term historical benchmark for US equities.
Tip: When uncertain about your discount rate, run your calculation at three rates — optimistic, base-case, and conservative. If the present value looks attractive at all three, you have a robust, well-supported result.
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Present value (PV) is what a future amount of money is worth today, discounted at a chosen rate. Future value (FV) is what a current amount will be worth at a specific point in the future. The time value of money drives the relationship between the two: a dollar today is worth more than a dollar tomorrow because you can invest today's dollar and earn returns. Use this calculator to move between the two — Tab 1 converts future money to present value, while the results panel shows both figures side by side.
Your discount rate should reflect your opportunity cost of capital — the return you could earn on an equally risky alternative investment. For low-risk cash flows, use the current 10-year US Treasury yield (around 4–5% in 2026). For equity-like investments, 6–10% is common. For business capital decisions, use your company's weighted average cost of capital (WACC), typically 8–12%. When in doubt, run your calculation at a low, medium, and high rate to see the full range of present values.
An ordinary annuity makes payments at the end of each period; an annuity due makes payments at the beginning. Because annuity due payments arrive one period earlier, they carry a slightly higher present value. For example, $500 per month for 60 months at 6% annual: ordinary annuity PV ≈ $25,862, annuity due PV ≈ $26,001. This calculator supports both — choose "End of Period" for ordinary annuities and "Beginning of Period" for annuity due in the Periodic Deposits tab.
More frequent compounding results in a higher effective annual rate, which lowers the present value of a given future sum. For example, a 6% annual rate compounded monthly produces an effective annual rate of 6.17%, versus 6.00% compounded annually. A $10,000 payment due in 10 years has a PV of $5,537 at 6% compounded annually, versus $5,496 at 6% compounded monthly — a meaningful difference in precise financial analysis. For the most accurate results, match your compounding frequency to your actual payment frequency.
Yes. Use the Periodic Deposits tab to find the present value of a future income stream such as pension, annuity, or Social Security payments. Enter your expected monthly benefit as the payment amount, your estimated discount rate (often 4–6% for conservative retirement planning), and the total number of payment months. The result shows the equivalent lump sum you would need invested today to replicate that income stream at your assumed rate of return — this is the core calculation behind retirement portfolio sizing.
Inflation reduces the purchasing power of future money, making it worth less in real terms. You can account for inflation in two ways: (1) use a nominal discount rate that already incorporates expected inflation (e.g., 7% = 4% real return + 3% inflation), or (2) adjust your future cash flows for inflation and use a real (inflation-adjusted) discount rate. For most US financial planning in 2026, a 2.5–3.5% annual inflation assumption is reasonable. Using the wrong approach — mixing nominal rates with inflation-adjusted cash flows — is a common error that overstates present value.
Present value (PV) tells you what future cash flows are worth in today's dollars. Net present value (NPV) goes one step further — it subtracts the initial cost of an investment from the present value of its expected returns. A positive NPV means the investment creates economic value; a negative NPV means it costs more than it returns. This calculator computes PV directly. To find NPV, take your PV result and subtract your upfront investment cost. If the number is positive, the investment clears your discount rate hurdle.
When future value and the discount rate are both positive, the PV formula always returns a positive number. However, if you are modeling future cash outflows — obligations you must pay — and treat them as negative future values, the resulting present value will also be negative. In practice, a negative net present value (NPV) signals that an investment destroys economic value rather than creates it: the cost outweighs the discounted benefits.
In 2026, with the Federal Reserve's elevated rate environment, 4–5% is appropriate for low-risk cash flows benchmarked to US Treasuries. For diversified equity portfolios, 6–8% is a common planning rate. For real estate investments, 8–10% typically reflects the additional illiquidity and execution risk. For business acquisitions or private equity deals, 10–15% or higher is common depending on the target's risk profile. Always match the discount rate to the specific risk level of the cash flow you are valuing — a single "one-size-fits-all" rate rarely gives you accurate results across different asset types.
The present value formula is mathematically precise given your inputs, but real-world accuracy depends entirely on how realistic your discount rate assumption is. Over 15–20 year horizons, even a 1% change in the discount rate can shift present value by 20–30%. For example, $100,000 due in 20 years has a PV of $37,689 at 5%, but only $21,455 at 8% — a 43% difference from a 3% rate change. Use long-term projections as directional planning guides rather than precise forecasts, and always stress-test your results at two or three different rate assumptions.