Salary Increase Calculator Over Time
See what repeated annual raises do to your pay over 5, 10 or 20 years — in dollars, in total earnings, and in what those dollars will actually buy.
Compare another percentage, dollar increase or new salary with the pay raise calculator.
How compounding salary increases work
Each percentage raise applies to the salary after earlier raises. The formula is salary after n raises = starting salary × (1 + annual raise ÷ 100)n. The calculator assumes one increase at the start of each projected year and that you earn the resulting salary for that whole year.
Starting from $60,000, a 3% increase produces $61,800 in year one and $63,654 in year two. After ten increases, the annual salary is $80,634.98: a total increase of 34.39%, rather than 30%. The extra growth comes from applying later increases to a larger base.
What the results mean
- Salary: the annual gross rate after that year's increase.
- That year's raise: the difference from the previous year's salary.
- Extra earned to date: the sum of projected annual salaries minus the amount you would earn at an unchanged starting salary.
- In today's dollars: that year's salary divided by (1 + inflation rate)year.
These figures are before taxes and benefit deductions. Cumulative gross earnings are not a bank balance or savings projection. The model does not subtract spending, account for investment returns, or estimate the tax on future earnings.
Salary growth at several raise rates
| Annual raise | Growth after 5 raises | Growth after 10 raises | First whole year at double salary |
|---|---|---|---|
| 2% | 10.41% | 21.90% | 36 |
| 3% | 15.93% | 34.39% | 24 |
| 4% | 21.67% | 48.02% | 18 |
| 5% | 27.63% | 62.89% | 15 |
| 7% | 40.26% | 96.72% | 11 |
The doubling calculation uses log(2) / log(1 + raise rate). With annual steps, round up to the next whole year. For example, 3% takes about 23.45 years mathematically, so the first annual salary at least twice the starting amount appears after the 24th raise.
Timing changes total earnings
Consider two years starting at $60,000. Receiving 10% and then 3% produces salaries of $66,000 and $67,980, totaling $133,980. Receiving 3% and then 10% produces $61,800 and $67,980, totaling $129,780.
The final salary is identical because the same multipliers are applied. Total earnings differ by $4,200 because the larger raise arrived earlier. This calculator uses one constant annual rate; it does not accept a separate rate for each year. Use a year-by-year worksheet for uneven increases.
Inflation is a scenario, not a forecast
The default 3.4% comes from the BLS CPI-U change for the 12 months ending August 2026. Holding that rate constant for a decade is a hypothetical assumption. It does not predict future inflation or your personal living costs.
At 3% raises and 3.4% inflation for ten consecutive years, a projected $80,634.98 salary is worth about $57,718.91 in starting-year dollars. That is a real change of about −3.80%. Change both assumptions to compare scenarios instead of relying on a single outcome.
Plan for promotions, pay freezes and partial years
A promotion can change the salary base once; it is not automatically an annual growth rate. Record the new base with the pay raise calculator, then project later increases from that base. A pay freeze is a year with a zero increase. A raise beginning in the middle of a year also changes earnings differently from a January increase; use the mid-year worksheet.
Frequently asked questions
Do two 5% raises equal a 10% raise?
No. 1.05 × 1.05 = 1.1025, so the combined increase is 10.25%. On $60,000, that produces $66,150.
Can this tell me whether to change jobs?
It can compare simplified salary paths. It does not value benefits, working hours, job security, commuting costs or personal preferences. Include those separately when evaluating an offer.
Are the projected earnings after tax?
No. All earnings in this projection are gross. The after-tax calculator estimates the immediate effect of one raise using current assumptions, not future tax law.
Reviewed October 5, 2026. Formulas, assumptions and test examples · Editorial policy.