GRAT Calculator 2026 β Grantor Retained Annuity Trust
Calculate GRAT gift value, beneficiary payout, and estate tax savings using the 2026 Section 7520 rate of 5.2%. Model zeroed-out GRATs and optimal term length analysis.
GRAT Calculation Details
How the GRAT Calculation Works
A GRAT works by splitting an asset into two parts: a retained annuity interest (what you keep) and a remainder interest (what goes to beneficiaries). The IRS values the retained interest using the Section 7520 rate, which determines your taxable gift.
Core GRAT Formulas
Retained Interest = Annual Annuity × Annuity Factor
Taxable Gift = Contribution − Retained Interest
Zeroed-out payout % = 1 / Annuity Factor × 100%
Trust Value at Term = Contribution × (1 + growth%)^term
Total Annuity Paid Back = Annual Annuity × Term
Amount to Beneficiaries = Trust Value − Total Annuity Paid Back
Example: $5M GRAT, 5-year term, 5.2% Β§7520, 10% growth
Annuity factor (5yr, 5.2%): 4.309
Required annual payout: $5M / 4.309 = $1,160,362/yr (23.2% of contribution)
Retained interest PV: $1,160,362 × 4.309 = $5,000,000 (zeroed out)
Taxable gift: $5M − $5M = ~$0
Trust grows to: $5M × 1.10^5 = $8,052,550
Total annuity returned: $1,160,362 × 5 = $5,801,810
Beneficiary receives: $8,052,550 − $5,801,810 = $2,250,740
Estate tax saved: $2,250,740 × 40% = $900,296
Optimal Term Analysis & Rolling GRAT Strategy
Compare 2, 5, and 10-year GRAT terms and model a rolling GRAT strategy
Zeroed-out GRAT results at 2, 5, and 10-year terms using your entered contribution, Β§7520 rate, and expected growth rate.
| Term | Annual Payout | Taxable Gift | Trust Value at Term | To Beneficiaries | Tax Saved |
|---|
Rolling 2-year GRATs: annuity payments from each maturing GRAT are contributed to a new GRAT. Shows cumulative beneficiary accumulation over 10 years (5 consecutive GRATs).
| GRAT # | Contribution | Annual Payout | Value at Maturity | To Beneficiaries | Reinvested |
|---|
Note: In a rolling GRAT, annuity payments returned each year are contributed into the next GRAT, not the lump sum. This simplified model shows the reinvestment of total annuity proceeds at each term end.