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Calculate and analyze your financial information.
Everything you need to know
An annuity is a series of equal payments made at regular intervals (typically monthly, quarterly, or annually) over a specified period of time. Annuities are fundamental financial instruments used in retirement planning, pension distributions, loan repayment, and structured settlements. Understanding annuity calculations helps you determine how much you need to save for retirement, how much your savings will grow, or what income you can sustainably withdraw.
The key power of annuities is their predictability—you know exactly how much you'll receive or pay each period, and can plan finances with confidence. This is why annuities form the backbone of retirement income planning for millions of people.
Our annuity calculator guides you through three main calculations:
Calculate Future Value
Calculate Present Value
Calculate Payment Amount
Select Annuity Type
FV = PMT × [((1 + r)^n - 1) / r]
Where:
FV = PMT × [((1 + r)^n - 1) / r] × (1 + r)
The annuity due formula multiplies by (1+r) because each payment earns one extra period of interest.
PV = PMT × [(1 - (1 + r)^-n) / r]
Retirement Goal: Project savings from regular contributions
FV = $500 × [((1.005833)^360 - 1) / 0.005833] FV = $500 × 197.88 FV = $98,940
After 30 years of $500/month contributions at 7% annual return, you'll have approximately $98,940.
Scenario: Sarah saves $1,000/month starting at age 35, retiring at 65 (30 years), expecting 7% annual return
Calculation:
Future Value = $1,000 × 197.88 = $197,880
Sarah will have approximately $197,880 for retirement from her monthly contributions alone.
Scenario: Robert wants $5,000/month in retirement for 25 years (300 months), at 5% annual return
Present Value Calculation:
PV = $5,000 × [(1 - (1.004167)^-300) / 0.004167] PV = $5,000 × 171.56 PV = $857,800
Robert needs approximately $857,800 saved at retirement to sustain $5,000/month for 25 years.
Scenario: $2,000/month for 20 years at 6% annual return
Ordinary Annuity (payments at END of month):
Annuity Due (payments at BEGINNING of month):
The annuity due is worth more because each payment has an extra month to earn interest.
Scenario: Sarah borrows $250,000 for a mortgage at 6% interest for 30 years (360 payments)
Using the payment formula rearranged: PMT = PV × [r / (1 - (1+r)^-n)] PMT = $250,000 × [0.005 / (1 - (1.005)^-360)] PMT = $1,499.10 per month
An annuity's value depends on:
When planning retirement with annuities:
Disclaimer: This annuity calculator provides estimates based on the inputs provided. Actual annuity values may vary based on actual investment performance, inflation, market conditions, taxes, and fees. Consult a financial advisor for personalized retirement and annuity planning recommendations.
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