本文へskip
CD Calculator

10-Year CD Calculator

See what a decade in a CD actually earns.

満期時
$35,607.18
利息
$10,607.18
あなたの定期預金
$
%

金利の表示方法

10 年

一般的な期間

複利頻度

満期時の金額
$35,607.18
受取利息の合計
$10,607.18
実効年利回り APY
3.60%

10 年 の定期預金に $25,000.00、金利 3.60% APY、日次複利で $35,607.18 に増加 — 利息は $10,607.18、月平均 $88.39 です。

期間中の残高

元本利息
数値を表で表示
期間中の残高
か月目元本利息残高
開設時$25,000.00$0.00$25,000.00
2y$25,000.00$1,832.40$26,832.40
4y$25,000.00$3,799.11$28,799.11
6y$25,000.00$5,909.97$30,909.97
8y$25,000.00$8,175.54$33,175.54
10y$25,000.00$10,607.18$35,607.18

Calculated in your browser using A = P(1 + r/n)nt. Nothing is sent to a server. Figures are before tax; confirm exact terms with your bank.

  • 無料 — 登録不要
  • 入力と同時に更新
  • ブラウザ内で動作

計算式とコンテンツの最終確認日 . 銀行の金利は頻繁に変動します。最新の金利は必ずご利用の金融機関に直接ご確認ください。

結論から

How much does a 10-year CD earn?

A 10-year CD locks a fixed rate for a decade, and it is the term where compounding finally dominates: a $25,000 deposit at 3.60% APY earns $10,607.18 and matures at $35,607.18, with more than $1,600 of that coming from interest earned on interest. On $100,000 the same term matures at $142,428.71. The catch is that ten-year CDs rarely pay a premium for the extra time — the rate is often below the five-year and well below the one-year. Rolling a one-year CD at 4.25% for the decade would produce $37,905.36, or $2,298.18 more, and the ten-year CD only wins if the average short rate over ten years falls below 3.60%. Inflation then takes another bite: at 2.5% a year, the $35,607.18 is worth $27,816.27 in today's money, a real gain of $2,816.27 on $25,000 across ten years. The term makes sense as insurance against a sustained low-rate decade, and for very little else.

計算式と手法

計算方法

A = P(1 + r/n)^(nt), t = 10

A decade of compounding. On $25,000 at 3.60% it contributes $1,607.18 above what simple interest would have paid.

A
Maturity value after 120 months
P
Opening deposit
r
Nominal annual rate as a decimal
n
Compounding periods per year (daily = 365)
t
10 — the term in years

手順

  1. 1

    Convert the 120-month rate to a decimal and divide by n.

  2. 2

    Raise (1 + r/n) to the power n × 10.

  3. 3

    Multiply by the deposit for the maturity value.

  4. 4

    Subtract the deposit for the decade's total interest.

  5. 5

    Divide by (1 + inflation)^10 to restate the result in today's money.

ガイド

この計算機の使い方

4つの入力だけで、結果はその場で表示されます。送信も会員登録も不要です。
  1. 1

    Enter your deposit

    Type the amount or drag the slider. Over ten years the accrued interest is large enough that a deposit comfortably under $250,000 can mature above the FDIC limit.

  2. 2

    Enter the 10-year rate

    Ten-year CDs are uncommon; the rate frequently sits below the five-year term. If it does, that is the market telling you it does not want your money for a decade.

  3. 3

    Compare against shorter terms

    Switch the term chip to 60 or 12 months. If the shorter terms pay more, the ten-year CD is only worth it as protection against rates falling.

  4. 4

    Adjust for inflation

    Divide the maturity value by (1 + inflation) to the power ten. Over a decade this changes the answer more than the rate does.

計算例

実際の数値を最後まで計算しています。ご自身の数字と照らし合わせて、計算機の結果を確かめられます。

A $25,000 deposit held for a full decade

入力値

Deposit
$25,000
Rate
3.60% APY
Term
120 months

結果

Total interest
$10,607.18
Maturity value
$35,607.18
Simple interest would have paid
$9,000.00
Contributed by compounding
$1,607.18

The deposit grows by 42.4% and compounding supplies $1,607.18 of the $10,607.18 — 15.2% of the total return. This is what a decade of compounding looks like, and it is the one genuine argument for the term.

Ten years locked versus rolling a 1-year CD ten times, and the effect of inflation

入力値

10-year CD
3.60% APY
Rolling 1-year CDs
4.25% APY, rate assumed to hold
Inflation assumption
2.5% a year

結果

10-year CD, nominal
$35,607.18
Rolled ten times, nominal
$37,905.36
Advantage to rolling
$2,298.18
10-year CD in today's money
$27,816.27

Rolling wins by $2,298.18 while short rates hold, and the ten-year CD only comes out ahead if the average one-year rate across the decade falls below 3.60%. After 2.5% inflation the real gain on $25,000 is $2,816.27 over ten years — about 1.07% a year.

算出方法

精度と前提条件

どの計算機にも前提条件があります。当サイトの前提を明記しますので、この数値が何を織り込み、何を織り込んでいないかがはっきり分かります。
  • The rate is fixed for all 120 months. Ten-year CDs are almost always fixed, but callable versions exist and can be redeemed by the bank early — check before assuming the rate is yours for the decade.

  • The rolling comparison holds the one-year rate at 4.25% for ten consecutive years. Over a decade that is a scenario, not a forecast; it is shown to define the break-even, which is 3.60%.

  • Inflation is assumed at a constant 2.5%. The actual figure over ten years will differ and is the single largest source of uncertainty in the real return.

  • Figures are gross of tax. Ten years of ordinary-income tax on interest you cannot access is a substantial and often overlooked cost.

計算の慣行は、米国の金融機関が預金口座のAPYを開示する方法を定めたRegulation DD(12 CFR 1030)に従っています。付保対象の金融機関への預金は、預金者ごと・銀行ごと・所有区分ごとに$250,000までFDICで保護されます。

一次情報

これらのルールの出どころ

この計算機が従う慣行は、当サイトではなく規制当局が定めたものです。各項目は定めている機関にリンクしていますので、当サイトの説明を信じるのではなく、ご自身で確認いただけます。

詳細

重要なポイントとルール

CDを開設または継続する前に知っておきたい要点をまとめました。
  • Ten-year CDs frequently pay less than five-year ones. The term premium that ought to exist for a decade of illiquidity generally does not, because banks have limited appetite for deposits they must pay a fixed rate on for that long.

  • Callable CDs are common at long terms. If rates fall the bank redeems the CD and you reinvest at the lower rate; if rates rise you are locked in. The optionality runs one way, and the extra yield is the price of it.

  • The early withdrawal penalty is severe — commonly 365 to 730 days of interest. On $25,000 at 3.60%, a 730-day penalty is $1,800.00, so an exit at year three nets $25,998.37 against $27,798.37 held.

  • Ten years of accrued interest can breach FDIC coverage on its own. A $200,000 deposit at 3.60% matures at $284,857 — around $34,857 of it uninsured unless the account is restructured before then.

  • A Treasury note or a long ladder does the same job with more flexibility. The ten-year CD's only genuine edge is that its principal never moves in value, which matters if you might have to look at the balance rather than sell it.

活用シーン

この計算機が役立つ方

  • Savers convinced rates are heading down

    A decade at today's rate is the strongest expression of that view available in an insured product. If you are right, the $2,298.18 you appear to give up becomes a substantial gain.

  • Long-horizon retirement savers

    For money genuinely not needed for ten years, a CD guarantees the figure. What it does not do is grow ahead of inflation by much — 1.07% a year in real terms on these numbers.

  • Anyone who has seen the headline rate

    Check it against the five-year and one-year terms first. If the ten-year pays less, the extra nine years of lock-up are buying you nothing but certainty.

よくある質問

10-Year CD Calculatorのよくある質問

この計算について最も多く寄せられる質問への、直接的な回答です。さらに詳しくは FAQハブをご覧ください。
  • At 3.60% APY, a $25,000 deposit earns $10,607.18 and matures at $35,607.18 — a 42.4% total gain. On $100,000 the same term matures at $142,428.71. Compounding supplies 15.2% of the return.

セキュリティとプライバシー

入力した数値がブラウザの外に出ることはありません

当サイトの計算はすべて、ご自身の端末上でJavaScriptとして実行されます。アカウントもサーバーへの通信もなく、入力された数値にアクセス解析が紐づくこともありません。
  • 銀行と同じ標準的な計算式

    Regulation DDのもとで銀行が用いるのと同じ、複利とAPYの慣行を使用しています。

  • 完全無料・ログイン不要

    登録もメールアドレスの入力も課金もありません。すべての計算機を、初回から制限なくお使いいただけます。

  • データがブラウザの外に出ることはありません

    すべての計算はJavaScriptによりブラウザ内で実行されます。サーバーへの送信も保存も行いません。

HTTPSで配信しており、混在コンテンツはありません。詳しくは プライバシーポリシー をご覧ください。すべての数値の根拠となる 計算式と算出方法 も公開しています。

A decade, priced honestly

See the compounded maturity value, the real return after inflation, and what rolling shorter CDs would have paid instead.