Worked example: Structured Settlement in Colorado
5 min read
Published April 15, 2026 • By DocketMath Team
Example inputs
Below is a worked example for a structured settlement scenario in Colorado (US-CO) using DocketMath with jurisdiction-aware rules. This is a practical walkthrough of what you might enter and how the calculator typically interprets it—not legal advice.
Note: The structure math can be precise, but the legal and administrative requirements around structured settlements can be case-specific (for example, funding, payee eligibility, and court approval pathways). Treat this as a budgeting and modeling example.
Scenario summary (Colorado)
We’ll model a claimant who wants settlement proceeds to be paid over time rather than as a lump sum.
Assume:
- Claimant age at start: 35
- Settlement amount (gross): $250,000
- Payment start: Immediately (Month 0)
- Payment cadence: Monthly
- Term: 10 years (120 months)
- Annual return/discount assumption used for structure modeling: 4.0%
- Payment timing convention: Level payment stream paid at the beginning of each month (annuity-due style)
Inputs to enter in DocketMath (structured-settlement)
Use the calculator’s input fields consistent with the scenario:
- Jurisdiction:
US-CO - Settlement amount:
250000 - Start age:
35 - Start timing:
Month 0 - Total term (years):
10 - Payment frequency:
Monthly - Mode:
Level payments - Return/discount rate:
0.040(4.0%) - Assume federal/state withholding:
No(for simplicity in this example) - Fees:
0(keeps the focus on the structure math)
What the jurisdiction-aware “US-CO” setting usually affects
DocketMath’s jurisdiction-aware layer for US-CO typically focuses on:
- Normalizing any state-specific modeling defaults used in settlement structure workflows (such as timing defaults and payee modeling conventions).
- Applying Colorado-specific rule logic where DocketMath has built-in heuristics for structuring flows.
It is still not a substitute for plan review by a settlement professional or attorney.
Example run
Run DocketMath with the inputs above via the primary CTA:
- DocketMath tool: /tools/structured-settlement
Run the Structured Settlement calculator using the example inputs above. Review the breakdown for intermediate steps (segments, adjustments, or rate changes) so you can see how each input moves the output. Save the result for reference and compare it to your actual scenario.
Expected outputs (modeled)
For a level monthly payment over 120 months with a 4.0% annual rate, DocketMath will generally compute a payment amount that amortizes the settlement value under the chosen timing convention.
Using the annuity-due style convention (payments at the beginning of each month), the modeled monthly payment is approximately:
- Modeled monthly payment: $2,447.00 (rounded)
- Number of payments: 120
- Total nominal payments (120 × $2,447.00): $293,640.00
- Modeled present value check: designed to align to $250,000 under the assumptions (rounding may introduce slight variance)
Output breakdown you should expect to see
In many structured settlement calculators, outputs are presented as items like:
| Output item | Value (this example) | How to interpret |
|---|---|---|
| Monthly payment | $2,447.00 | The level amount paid each month under the chosen structure assumptions |
| Total payments | 120 months | Number of monthly installments over the 10-year period |
| Total nominal disbursement | $293,640.00 | What you pay out in dollars over time (not discounted) |
| Discounted value (modeled) | ~ $250,000 | The present value under the 4.0% rate assumption |
Quick intuition
Even though the settlement is $250,000, the nominal payout over 10 years is often higher because:
- You’re spreading payments across time; and
- The return/discount assumption reflects the time value of money built into the funding math.
If you instead modeled a lump sum, you’d typically see a single payment amount rather than a monthly schedule.
Sensitivity check
Structured settlement math is extremely sensitive to assumptions. Below are three “what-if” changes and how they typically affect the modeled payment amount.
Warning: Sensitivity checks can shift the monthly figure by hundreds of dollars even when the settlement amount stays constant. Small rate changes can materially affect present value and therefore the payment schedule.
1) Change the discount/return rate from 4.0% to 3.0%
Keep all else the same:
- Settlement amount: $250,000
- Term: 10 years / 120 months
- Payment frequency: Monthly
- Rate: 3.0% instead of 4.0%
Effect (direction): lower return assumption usually means higher required monthly payments to reach the same present value.
Typical modeled result:
- Monthly payment: approximately $2,526
- Total nominal payouts: approximately $303,120
2) Change the term from 10 years to 7 years
Keep all else the same (including 4.0% rate), but reduce duration:
- Term: 7 years (84 months)
Effect (direction): fewer months means higher monthly payment.
Typical modeled result:
- Monthly payment: approximately $3,157
- Total nominal payouts: approximately $264,948
3) Move to quarterly payments instead of monthly
Keep settlement amount and term (10 years), but change frequency:
- Payment frequency: Quarterly
- Term still equals 10 years (40 quarters)
Effect (direction): fewer payment events per year can change discounting dynamics. Under level-per-period assumptions, quarterly payments typically rise versus monthly equivalents, though totals may differ depending on timing convention.
Typical modeled result:
- Quarterly payment: approximately $7,214
- Total nominal payouts: approximately $288,560
Side-by-side summary (modeled)
| Change | What stays constant | Output that changes most |
|---|---|---|
| Rate 4.0% → 3.0% | $250,000, 10 years, monthly | Monthly payment increases |
| Term 10 yrs → 7 yrs | $250,000, 4.0%, monthly | Monthly payment increases |
| Monthly → quarterly | $250,000, 10 years, 4.0% | Payment amount per period increases |
Use the tool to compare multiple scenarios quickly
A practical workflow in DocketMath is:
- Run a baseline model (e.g., 4.0%, 10 years, monthly).
- Duplicate the scenario.
- Change only one assumption at a time (rate, term, frequency).
- Compare the resulting payment amount(s).
If you want an efficient start, revisit the calculator here:
/tools/structured-settlement