Emergency Fund Calculator
Your safety-net target, how many months you're covered now and when you'll get there.
Money tool
Watch your savings grow month by month — and find out exactly when you'll reach your goal, or what it takes to get there on time.
Balance after 10 years
$51,629.12
| Year | Balance | Put in | Interest |
|---|---|---|---|
| 1 | $8,870 | $8,600 | $270 |
| 2 | $12,899 | $12,200 | $699 |
| 3 | $17,091 | $15,800 | $1,291 |
| 4 | $21,454 | $19,400 | $2,054 |
| 5 | $25,995 | $23,000 | $2,995 |
| 6 | $30,720 | $26,600 | $4,120 |
| 7 | $35,639 | $30,200 | $5,439 |
| 8 | $40,758 | $33,800 | $6,958 |
| 9 | $46,085 | $37,400 | $8,685 |
| 10 | $51,629 | $41,000 | $10,629 |
Each month: interest = balance × (rate ÷ 12), rounded to the cent, then your contribution is added. "Monthly needed" solves goal = start × (1+r)ⁿ + c × ((1+r)ⁿ − 1) ÷ r for c. Today's dollars divides by (1 + inflation) for each year. Rates change over time, so treat this as a projection, not a promise. Interest is taxable in the year it's earned (not shown).
Calculation savings.compound-goal v1.0.0.
Start with $10,000 and add $200 a month. After 20 years you'll have put in $58,000. At 4% a year, compounded monthly, the balance grows to about $95,581 — $37,581 of it interest. At the FDIC's national average savings rate of 0.37%, the same habit earns just $2,581 in interest. The rate you earn matters almost as much as how much you save.
Compound interest is "interest paid on principal and on accumulated interest" (Investor.gov). Each month's interest is added to the balance, so next month you earn interest on it too. The effect is small at first and larger every year.
A = P × (1 + r/n)^(n × t) = future balance
Example: $10,000 at 4% compounded monthly for 10 years ≈ $14,908.38 (the calculator rounds to the cent each month, so it can differ from the pure formula by a few cents). Simple interest at 4% would have added only $4,000.
P is the starting amount, r the annual rate as a decimal, n the number of compounding periods per year (12 for monthly) and t the number of years.
Banks quote savings rates as an annual percentage yield (APY), which already includes compounding. An interest rate of 4% compounded monthly works out to an APY of 4.07%, because each month's interest earns interest for the rest of the year. When you compare accounts, compare APY to APY. If you type an APY into the calculator as the annual rate, the result will be slightly high, since the calculator compounds that rate monthly; the difference is small at savings-account rates.
FV = P(1 + r/n)^(nt) + PMT × [((1 + r/n)^(nt) − 1) ÷ (r/n)] = future balance
Example: $10,000 plus $200 a month at 4% for 10 years = $44,358.28.
The calculator works month by month, like a bank statement: it adds a month's interest (annual rate ÷ 12) to the balance, rounds to the cent, then adds your deposit at the end of the month. If your bank compounds daily, your real balance will be a few cents higher. The calculator can also work backwards — enter a goal, and it shows the monthly amount needed.
$10,000 to start plus $200 a month, compounded monthly. The 4% row is close to what Treasury bills were paying in October 2026 (see rates right now). The 7% row is an illustration of a long-run return sometimes assumed for investments such as stock funds; it isn't a savings-account rate, and investment returns aren't guaranteed and can be negative in any year.
| Annual rate | After 5 years | After 10 years | After 20 years |
|---|---|---|---|
| 0.37% (FDIC national average savings rate) | $22,296 | $34,823 | $60,581 |
| 4% (near today's Treasury bill yields) | $25,470 | $44,358 | $95,581 |
| 7% (illustrative long-run assumption, not a promise) | $28,495 | $54,714 | $144,573 |
| Total you put in | $22,000 | $34,000 | $58,000 |
After 20 years, the gap between 0.37% and 4% is $35,000 — money you get for moving the same deposits to a higher-paying account. At the illustrative 7%, interest ($86,573) would be more than everything you put in. Time does a lot of the work: the 4% balance earns $10,358 of interest in the first 10 years and $27,222 in the second 10.
72 ÷ annual interest rate (%) = approximate years to double
Example: 72 ÷ 4.26 (today's I bond rate) = 16.9 years.
It's a quick mental shortcut (Investor.gov). Here's how it compares with the doubling time the calculator finds for a lump sum compounded monthly:
| Annual rate | Rule of 72 | Actual (monthly compounding) |
|---|---|---|
| 1.73% | 41.6 years | 40 years, 2 months |
| 3.00% | 24 years | 23 years, 2 months |
| 4.00% | 18 years | 17 years, 5 months |
| 4.26% | 16.9 years | 16 years, 4 months |
| 6.00% | 12 years | 11 years, 7 months |
| 7.00% | 10.3 years | 10 years |
| 9.00% | 8 years | 7 years, 9 months |
The rule is close for rates from about 3% to 9%. At the national average savings rate of 0.37%, it says doubling would take about 195 years.
Consumer prices rose 3.4% over the 12 months to August 2026, the same as in July, with energy up 16.3% and core inflation at 2.4% (BLS). September's figure is due October 14, 2026, so check the latest number. If your savings earn less than inflation, your balance grows but buys less.
A rough real return is your rate minus inflation. At 0.37%, that's about −3.0% a year; at the 6-month Treasury yield of 4.30%, about 0.9%. Assuming prices keep rising 3.4% a year, here's what $10,000 plus $200 a month is worth in today's dollars after 10 years:
| Annual rate | Balance | Value in today's dollars | Total you put in |
|---|---|---|---|
| 0.37% | $34,823 | $24,926 | $34,000 |
| 4% | $44,358 | $31,752 | $34,000 |
At 0.37%, the balance buys $9,074 less than the face value of your deposits. At 4% you end up with $6,826 more buying power than at 0.37%, though still a little below the face value of your deposits: when inflation runs at 3.4%, a rate only slightly higher barely keeps up. Enter an inflation rate in the calculator to see this for your own numbers — the value in today's dollars divides the balance by the cumulative rise in prices.
These are snapshots; every one of them changes. Shop around, and check whether a rate is a promotion.
| Where | Rate | As of | Notes |
|---|---|---|---|
| Savings account, national average | 0.37% | September 2026 | FDIC average across banks; individual banks vary |
| 12-month CD, national average (under $100,000) | 1.73% | September 2026 | FDIC; money is locked up for the term |
| 3-month Treasury bill | 4.05% | October 8, 2026 | Secondary market, discount basis |
| 6-month Treasury | 4.30% | October 8, 2026 | Constant maturity yield |
| 1-year Treasury | 4.44% | October 8, 2026 | Constant maturity yield |
| Series I savings bond | 4.26% | Bought May–October 2026 | 0.90% fixed + inflation; new rate November 1, 2026 |
Sources: FDIC national rates via FRED (savings, 12-month CD; the FDIC page updates around October 19); Treasury yields via FRED (3-month, 6-month, 1-year); I bonds via TreasuryDirect.
I bonds bought from May 1 to October 31, 2026 earn a composite rate of 4.26% for their first six months: a 0.90% fixed rate plus a semiannual inflation rate of 1.67% (TreasuryDirect). The inflation part resets every six months, and the next rate is announced November 1, 2026.
FDIC deposit insurance covers $250,000 per depositor, per FDIC-insured bank, for each account ownership category (FDIC). If your savings exceed that at one bank, spreading them across ownership categories or across banks can keep more of it covered.
Interest is taxable income in the year it becomes available to you. Banks send a Form 1099-INT if you earn $10 or more, but you must report all taxable interest even if you don't receive one (IRS Topic 403). For example, $20,000 at 4% earns about $815 in a year, and that's added to your taxable income. The calculator shows growth before tax; your after-tax growth will be somewhat lower.
Working backwards is often more useful than projecting forward. Say you have $5,000 and want $25,000 in five years for a down payment. At 4%, the calculator says you'd need to save $285.00 a month.
A = P(1 + r/n)^(nt), where P is the starting amount, r the annual rate, n the compounding periods per year and t the number of years. With regular deposits, add PMT × [((1 + r/n)^(nt) − 1) ÷ (r/n)].
At 4% compounded monthly, about $14,908 with no further deposits. Adding $200 a month brings it to about $44,358.
The FDIC national average was 0.37% for savings and 1.73% for a 12-month CD in September 2026.
4.26% for I bonds bought May 1 to October 31, 2026 (0.90% fixed plus inflation). The next rate is announced November 1, 2026.
Divide 72 by the annual interest rate to estimate how many years it takes to double your money. At 4%, that's about 18 years; with monthly compounding the calculator finds 17 years, 5 months.
$250,000 per depositor, per insured bank, for each account ownership category.
Yes, in the year it's credited to you. You'll get a Form 1099-INT if you earn $10 or more, but you must report interest even without one.