Skip to content
Retirement

Pension vs Lump Sum Calculator

Compare a monthly pension's present value to a lump sum buyout and find the break-even return.

Updated July 2026 · Editorial standards

The pension wins — it's worth more by
$68,357
Pension present value
$568,357
Lump sum offer
$500,000
Break-even return5.26%Monthly pension$3,000Payment horizon25 yrs

Based on your assumptions above — the discount rate and how long you expect to collect swing this verdict more than any other inputs, and the model ignores cost-of-living adjustments (COLA), taxes, and survivor benefits.

Your details

$
$
%
%

Key figures

Pension wins by
$68,357
Pension present value
$568,357
Lump sum offer
$500,000
Break-even return
5.26%

The pension is worth $68,357 more. Pension PV: $568,357 vs lump sum: $500,000.Break-even: you'd need to earn 5.26%/year on the lump sum to match the pension's value. Your expected return exceeds this — lump sum may be advantageous.

Comparison

Pension PV (at discount rate)$568,357
Lump sum offer$500,000
Advantage amount$68,357
Better optionpension
Pension wins by
$68,357
By KalkWiseVerified against official sources Updated July 2026

What is the pension vs lump sum calculator?

In short

A $3,000/month pension paid for 25 years has a present value of roughly $568,000 at a 4% discount rate. If your employer offers a lump sum buyout below that, the pension wins. The break-even logic: if you can invest the lump sum and earn more than the implied discount rate, take the cash. Most pension buyout rates imply 4–6% — if you're confident you can beat that return, the lump sum wins; if not (or if you want guaranteed income), keep the pension.

Converts a monthly pension stream into its present value (NPV) and compares it directly to a lump sum buyout offer, showing which is worth more and the break-even investment return.

How to use this calculator

  1. 1Enter the monthly pension you'd receive and how many years you expect to collect it.
  2. 2Enter the lump sum buyout offer.
  3. 3Set the discount rate (what you could safely earn on the lump sum) and expected investment return.
  4. 4See which option has higher present value and by how much.

The formula

PV=P×1(1+r)nr
winner=(PV>LS)?pension:lump sum
PV = P × (1 − (1+r)^−n) / r; If PV > LS → take pension; else → take lump sum
P
Monthly pension payment
n
Total months = years × 12
r
Monthly discount rate = annual rate / 12
PV
Present value of pension
LS
Lump sum offer

Worked example

The scenario

$3,000/month pension, 25 years, $500,000 lump sum, 4% discount rate.

gives

The result

Pension PV ≈ $568,000. The pension is worth $68,000 more than the lump sum at a 4% discount rate.

Common use cases

  • Employees offered a pension buyout by their employer.
  • Retirees choosing between monthly pension and a one-time payment.
  • Anyone comparing a structured annuity to a lump sum settlement.

Limitations & assumptions

  • Does not account for survivor benefits (spousal pension continuation).
  • Assumes constant monthly payments — does not model inflation-adjusted pensions.
  • Does not include taxes, which may differ significantly between the two options.

Frequently asked questions

Use the present value of an annuity formula: PV = P × (1 − (1+r)^−n) / r, where P is the monthly payment, r is the monthly discount rate, and n is total months.

Disclaimer: KalkWise calculators are provided for general informational and educational purposes only and do not constitute financial, investment, tax, or legal advice. Results are estimates based on the figures you enter and the assumptions described above. Actual outcomes will vary. Consult a qualified professional before making financial decisions.