CSAA Insurance Services, Inc. salaries
Median $133,500 across 139 filings for IT roles, Jul 2023 to Jun 2026.
Calculate take-home pay on the calculator pageMedian
$133,500
Middle 50%
$121,700–$142,400
Filings
139
- Median is 4% above the median for all IT roles ($128,000).
- Most filings are wage Level III (70%).
- Software Developers has the most filings (104), with a median of $134,500.
Salaries by role
| Role | Filings | Median |
|---|---|---|
| Software Developers | 104 | $134,500 |
| Computer Occupations, All Other | 17 | $142,400 |
| Computer Systems Analysts | 7 | $126,800 |
| Software Quality Assurance Analysts and Testers | 5 | $107,600 |
| Information Security Analysts | 4 | $117,500 |
| Database Administrators | 2 | $135,100 |
Top metros
| Metro | Filings | Median |
|---|---|---|
| Phoenix-Mesa-Chandler, AZ | 87 | $133,100 |
| Dallas-Fort Worth-Arlington, TX | 10 | $124,100 |
| San Francisco-Oakland-Fremont, CA | 7 | $181,800 |
| Charlotte-Concord-Gastonia, NC-SC | 3 | $128,200 |
| Seattle-Tacoma-Bellevue, WA | 3 | $155,400 |
| Atlanta-Sandy Springs-Roswell, GA | 2 | $132,100 |
| New York-Newark-Jersey City, NY-NJ | 2 | $137,700 |
| Richmond, VA | 2 | $142,100 |
| Cincinnati, OH-KY-IN | 1 | $91,300 |
| Columbus, OH | 1 | $120,600 |
Level I 1%
Level II 12%
Level III 70%
Level IV 14%
Not stated 3%
Take-home pay
| Gross | $133,500 |
| Federal income tax | $20,800 |
| Social Security | $8,300 |
| Medicare | $1,900 |
| State income tax | $3,100 |
| Health insurance (employee share) | $1,400 |
| Take-home per year | $97,900 |
| Take-home per month | $8,200 |
Tax year 2026, single filer.
Local taxes, 401(k), and filing status other than single are not included.
Tax rates checked against IRS, Tax Foundation, and other original sources on Oct 28, 2026.
This is an estimate. Actual taxes depend on your situation. Consult a tax professional before filing.
LCA filings are not hires.
Filed wages are offered base pay, not total compensation.
We did not independently verify the source files. Deduplication and filtering can cause differences from the original data.