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Annuity
Ending Balance
The Numbers
Analysis
Recommendations
This assumes a fixed annual rate of return and a payment made at the end of every year -- real annuity products often compound and pay monthly or quarterly, and rates are rarely perfectly constant. Use this as a straightforward estimate, and check the exact payment schedule and rate terms of any real annuity contract or structured settlement before relying on the numbers.
Ending Balance
The Numbers
Analysis
Recommendations
This assumes a fixed annual rate of return and a payment made at the end of every year -- real annuity products often compound and pay monthly or quarterly, and rates are rarely perfectly constant. Use this as a straightforward estimate, and check the exact payment schedule and rate terms of any real annuity contract or structured settlement before relying on the numbers.
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Disclaimer
This calculator provides estimates for informational purposes only and does not constitute financial, medical, legal, or tax advice. Always consult a qualified professional about your specific situation.
How Annuity Growth and Payout Are Calculated
An annuity is a series of equal payments made at regular intervals — growing a lump sum with
level contributions, or paying out a level income stream from a lump sum until it’s fully
depleted. Choose whether you want to find an ending balance (growing mode) or the lump sum
needed today to fund a fixed payout (payout mode), then enter the amount, interest rate, and
number of years to see the result.
This is distinct from the Loan Calculator calculator, which finds the payment on money you
borrow and owe back — the opposite real-world direction. It’s also distinct from the
Retirement / 401(k) Savings Calculator calculator, a full retirement-specific planner with contribution limits
and employer-match guidance built in; this calculator is the general-purpose annuity math itself,
useful for any fixed-payment scenario, not just retirement.
The Formula
Growing mode — future value of a starting balance plus a level end-of-year contribution:
FV=P(1+r)n+PMT×r(1+r)n−1
Payout mode — present value of a level end-of-year payout that fully depletes the balance after
exactly $n$ years:
PV=PMT×r1−(1+r)−n
Worked Example
Starting with $5,000, contributing $2,000 per year at 5%, over 10 years:
Total contributions (starting balance + 10 years of deposits): $25,000.
Growth from interest: $8,300.26.
Key Factors to Consider
A “fixed” annuity and a “variable” annuity are genuinely different products. A fixed annuity
pays a guaranteed rate, closely matching the constant-rate math this calculator uses. A variable
annuity’s return depends on underlying investment performance and can rise or fall — this
calculator’s constant-rate assumption is a much less accurate fit for that type of product.
Real annuity products often carry fees that reduce the effective return. Insurance-company
annuities in particular can include mortality and expense charges, administrative fees, and
surrender charges for early withdrawal — none of which are modeled here. A real product’s actual
payout or growth is typically somewhat lower than this pure-math estimate suggests.
Immediate vs. deferred annuities start paying out at different times. An immediate annuity
begins payments right after the lump sum is paid in; a deferred annuity grows for a period first
before payments begin — check which structure you’re actually evaluating before comparing
numbers.
Inflation isn’t factored into the payout, unless the specific product includes a cost-of-living
adjustment. A level payment that looks generous today buys progressively less in real terms
over a multi-decade payout term unless the annuity explicitly adjusts for inflation.
Common Mistakes
Assuming the payout amount in payout mode is the same as the lump sum needed. It isn’t —
the lump sum is always smaller than the total amount paid out over the term, since the
remaining balance keeps earning interest while it’s being drawn down.
Forgetting this uses end-of-period payments, not beginning-of-period. A “due” annuity (paid
at the start of each period) produces a slightly different result than the “ordinary” annuity
math used here — the difference is small but real for short terms or high rates.
Treating the result as a guaranteed real-world rate. Real annuity products and structured
settlements rarely compound and pay on a perfectly clean annual schedule at a perfectly constant
rate — always check the actual contract terms.
Useful to Know
Annuity earnings are typically tax-deferred until withdrawal, and withdrawing early can trigger
a tax penalty on top of ordinary income tax. Money growing inside most annuity contracts isn’t
taxed year to year the way a regular taxable brokerage account is — tax is deferred until you
actually take a distribution, at which point the earnings portion is generally taxed as ordinary
income rather than at a lower capital-gains rate. Withdrawing earnings before age 59½ can also
trigger an additional 10% federal tax penalty, similar to the early-withdrawal rule on retirement
accounts (see FINRA’s annuities investor guide
for the full rules). None of this calculator’s math accounts for taxes or penalties — it’s the
underlying growth/payout arithmetic only, and your actual after-tax result depends on your specific
product, account type, and tax situation.
Cómo Funciona Esta Calculadora
Una anualidad es una serie de pagos iguales realizados a intervalos regulares — hacer crecer
un capital con aportaciones constantes, o pagar un flujo de ingresos constante desde un capital
hasta agotarlo por completo. Elige si quieres calcular un saldo final (modo creciente) o el
capital necesario hoy para financiar un pago fijo (modo de pago), luego ingresa el monto, la tasa
de interés y el número de años para ver el resultado.
Esto es distinto de la calculadora Calculadora de Préstamo, que encuentra el pago de dinero que
tomas prestado y debes devolver — la dirección real opuesta. También es distinto de la
calculadora Calculadora de Ahorro para el Retiro / 401(k), un planificador completo específico para la jubilación
con límites de aportación y orientación sobre la contribución del empleador ya incorporados; esta
calculadora es la matemática de anualidad de propósito general en sí misma, útil para cualquier
escenario de pago fijo, no solo la jubilación.
La Fórmula
Modo creciente — valor futuro de un saldo inicial más una aportación constante al final de cada
año:
FV=P(1+r)n+PMT×r(1+r)n−1
Modo de pago — valor presente de un pago constante al final de cada año que agota por completo
el saldo después de exactamente $n$ años:
PV=PMT×r1−(1+r)−n
Ejemplo Resuelto
Comenzando con $5,000, aportando $2,000 por año al 5%, durante 10 años:
Aportaciones totales (saldo inicial + 10 años de depósitos): $25,000.
Crecimiento por intereses: $8,300.26.
Factores Clave a Considerar
Una anualidad “fija” y una anualidad “variable” son productos genuinamente diferentes. Una
anualidad fija paga una tasa garantizada, que se ajusta bien a la matemática de tasa constante
que usa esta calculadora. El rendimiento de una anualidad variable depende del desempeño de las
inversiones subyacentes y puede subir o bajar — la suposición de tasa constante de esta
calculadora se ajusta mucho menos bien a ese tipo de producto.
Los productos de anualidad reales a menudo tienen comisiones que reducen el rendimiento
efectivo. Las anualidades de las aseguradoras en particular pueden incluir cargos por
mortalidad y gastos, comisiones administrativas y cargos por rescate anticipado — nada de eso se
modela aquí. El resultado real de un producto real suele ser algo menor de lo que sugiere esta
estimación puramente matemática.
Las anualidades inmediatas y las diferidas empiezan a pagar en momentos distintos. Una
anualidad inmediata comienza los pagos justo después de aportar el capital; una anualidad
diferida crece durante un período antes de que comiencen los pagos — verifica qué estructura
estás evaluando realmente antes de comparar cifras.
La inflación no se incluye en el pago, a menos que el producto específico tenga un ajuste por
costo de vida. Un pago constante que hoy parece generoso compra progresivamente menos en
términos reales a lo largo de un plazo de pago de varias décadas, a menos que la anualidad
ajuste explícitamente por inflación.
Errores Comunes
Suponer que el monto pagado en el modo de pago es el mismo que el capital necesario. No lo
es — el capital siempre es menor que el monto total pagado durante el plazo, ya que el saldo
restante sigue generando intereses mientras se va retirando.
Olvidar que esto usa pagos de fin de período, no de inicio de período. Una anualidad
“vencida” (pagada al inicio de cada período) produce un resultado ligeramente diferente a la
matemática de anualidad “ordinaria” usada aquí — la diferencia es pequeña pero real para plazos
cortos o tasas altas.
Tratar el resultado como una tasa real garantizada. Los productos de anualidad reales y las
indemnizaciones estructuradas rara vez capitalizan y pagan según un calendario anual
perfectamente uniforme a una tasa perfectamente constante — siempre verifica los términos
reales del contrato.
Vale la pena saber
Las ganancias de una anualidad normalmente tienen impuestos diferidos hasta el retiro, y retirar el dinero antes de tiempo puede generar una penalización fiscal además del impuesto sobre la renta ordinario. El dinero que crece dentro de la mayoría de los contratos de anualidad no se grava año tras año como ocurre en una cuenta de corretaje sujeta a impuestos habitual: el impuesto se difiere hasta que realmente realizas un retiro, momento en el cual la parte correspondiente a las ganancias generalmente se grava como ingreso ordinario en lugar de a la tasa más baja de ganancias de capital. Retirar ganancias antes de los 59 años y medio también puede generar una penalización fiscal federal adicional del 10%, similar a la regla de retiro anticipado de las cuentas de jubilación (consulta la guía para inversores sobre anualidades de FINRA para conocer las reglas completas). Nada de esta calculadora tiene en cuenta impuestos ni penalizaciones: es solo la aritmética subyacente de crecimiento/pago, y tu resultado real después de impuestos depende de tu producto específico, tipo de cuenta y situación fiscal.
An annuity is a series of equal payments made at regular intervals -- either money you contribute and grow over time (a growing annuity), or a lump sum that pays out a fixed income stream and depletes to zero over a set term (a payout annuity, the shape behind many insurance-company annuity products and structured settlements).
How is this different from the Loan Calculator?
The math is closely related -- both use the same annuity formula -- but the direction and framing differ. The Loan Calculator finds the payment on money you BORROW and owe back. This calculator's payout mode instead finds the lump sum you'd need TODAY to fund a fixed income stream for yourself, the opposite real-world situation.
How is this different from the Retirement Calculator?
The Retirement / 401(k) Savings Calculator is a full retirement-specific planner with contribution limits, employer match, and safe-withdrawal-rate guidance built in. This calculator is the general-purpose annuity math itself -- useful for any fixed-payment scenario, not just retirement, like comparing a lottery annuity to a lump-sum payout or estimating a structured settlement.
Does this account for fees on a real annuity product?
No -- this is the pure underlying annuity math at a constant assumed rate. Real insurance-company annuity products often carry mortality and expense charges, administrative fees, and surrender charges for early withdrawal, none of which are modeled here. A real product's actual result is typically somewhat lower than this estimate.
What is the difference between a fixed and a variable annuity?
A fixed annuity pays a guaranteed rate, which closely matches this calculator's constant-rate assumption. A variable annuity's return instead depends on underlying investment performance and can rise or fall over time -- this calculator's math is a much less accurate fit for a variable product.
How does an annuity get taxed?
Money inside most annuity contracts grows tax-deferred, and withdrawals are generally taxed as ordinary income when you take them. Withdrawing earnings before age 59½ can also trigger an additional 10% federal tax penalty, similar to the rule on retirement accounts -- this calculator doesn't account for taxes or penalties, since they depend on your own tax situation and the specific product.
Is this an ordinary annuity or an annuity due?
This calculator uses "ordinary annuity" math -- payments happen at the end of each period. An "annuity due" pays at the start of each period instead, which produces a slightly larger ending balance (or a slightly smaller required lump sum in payout mode) for the same inputs, since each payment has one extra period to earn interest.
Can I use this to compare a lottery lump sum to the annuity option?
Yes, in a general sense -- payout mode's lump-sum-needed-today calculation is the same math many lottery annuity comparisons use. Real lottery annuities typically increase each year's payment to account for inflation, which this calculator's level-payment math doesn't model directly, so treat the result as a starting point for comparison rather than the exact figure a lottery commission would quote.
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