Computer and Information Systems Managers Salary in the United States
The median annual wage for computer and information systems managers in the U.S. is $175,140 ($84.20 per hour), according to the BLS Occupational Employment and Wage Statistics program, May 2025 estimates.
- Median annual wage
- $175,140
- Mean annual wage
- $192,160
- Median hourly wage
- $84.20
- Employment
- 670,570
670,570 employed
Wage percentiles
| Percentile | Annual wage | Hourly wage |
|---|---|---|
| 10th percentile | $107,550 | $51.71 |
| 25th percentile | $138,060 | $66.38 |
| Median (50th) | $175,140 | $84.20 |
| 75th percentile | $220,730 | $106.12 |
| 90th percentile | $297,510 | $143.03 |
Highest-paying states for computer and information systems managers
| State | Median annual wage | Employment |
|---|---|---|
| California | $218,290 | 94,720 |
| Massachusetts | $214,960 | 24,910 |
| New York | $214,300 | 48,050 |
| Washington | $209,370 | 16,960 |
| New Jersey | $203,460 | 34,470 |
| Virginia | $201,490 | 17,550 |
| Colorado | $199,420 | 11,510 |
| District of Columbia | $195,190 | 5,690 |
| New Hampshire | $176,540 | 3,810 |
| Minnesota | $176,380 | 10,970 |
Lowest-paying states
- Wyoming: $120,850 median annual wage
- Mississippi: $124,280 median annual wage
- Arkansas: $127,220 median annual wage
- Louisiana: $127,500 median annual wage
- Montana: $132,860 median annual wage
Related occupations
- General and Operations Managers$105,770
- Financial Managers$166,570
- Sales Managers$148,270
- Managers, All Other$141,900
- Medical and Health Services Managers$123,860
- Marketing Managers$166,790
- Construction Managers$114,990
- Education Administrators, Kindergarten through Secondary$105,870
About this data
- Occupational Employment and Wage Statistics — data period May 2025, retrieved August 13, 2026.
- Occupational Employment and Wage Statistics — data period May 2025, retrieved August 13, 2026.
Figures are shown exactly as published by the source or derived by the documented formulas on our methodology page. Where a source suppresses an estimate, we show “—” rather than a substitute value.