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High-Yield Savings APY Comparator

Compares two savings accounts side by side: same principal, two different APYs, same number of years, so you can see which one actually ends higher.

Page updated 2026-09-04.

High-Yield Savings APY Comparator visual
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Calculated Results

Account A ending balance

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Account B ending balance

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Difference (A minus B)

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Same money, two rates, one side-by-side answer

A high-yield savings decision usually comes down to one number: APY. This page runs the identical deposit through two APYs for the same number of years so you can see the actual dollar gap, not just the percentage-point difference.

Defaults: $10,000 for 3 years at 4.5% versus 4.0%. Account A ends at $11,411.66, Account B at $11,248.64 -- a $163.02 edge for the higher-rate account.

What this does not capture

Real high-yield accounts sometimes change rates or cap the balance that earns the top APY. Re-run this with a blended average APY if your offer includes a promotional period. For a single-account payoff instead of a comparison, see the CD Maturity Calculator or Money Market Account Yield Calculator.

Frequently Asked Questions (FAQ)

How does the comparison work?

The same deposit is compounded annually at two different APYs over the same number of years: ending balance = principal x (1 + APY) ^ years for each account. Defaults: $10,000 at 4.5% vs 4.0% over 3 years ends at $11,411.66 for Account A versus $11,248.64 for Account B, a $163.02 gap in A's favor.

Why does a small APY difference matter?

Because it compounds. A 0.5-point APY gap on $10,000 over 3 years is only $163, but the same gap on a larger balance or over a longer horizon grows much faster since interest is earned on interest.

Does this account for promotional or tiered rates?

No. Many high-yield accounts offer an introductory rate that steps down, or a higher rate only up to a balance cap. This page assumes one flat APY for the full term on each account -- adjust the APY manually if your real offer changes over time.

Is this compounded the same way my bank compounds?

This uses annual compounding on the APY you enter. Since APY (unlike APR) is already the effective annual rate after compounding, using it directly for each full year gives the same ending balance regardless of whether the bank itself compounds daily or monthly.