Data Engineer, Analytics visa sponsorship salary
Across 13 certified work-visa filings, the median wage for Data Engineer, Analytics is $217,795. The middle half of filings fall between $200,457 and $227,000, and the top decile begins at $235,820. Classified under SOC 15-1243.01 (Data Warehousing Specialists).
This is one of many job titles filed under Database Architects. That page pools every variant, so its figures rest on far more filings than this one.
- Median
- $217,795
- 25th pct
- $200,457
- 75th pct
- $227,000
- 90th pct
- $235,820
- Filings
- 13
Who pays what for Data Engineer, Analytics
Ranked by number of certified filings
| Employer | Filings | 25th | Median | 75th |
|---|---|---|---|---|
| Meta Platforms, Inc | 13 | $200,457 | $217,795 | $227,000 |
Individual filings
Most recent certified determinations
| Employer | Location | Wage | Level | Decided |
|---|---|---|---|---|
| Meta Platforms, Inc | Menlo Park, CA | $218,284 | — | Sep 10, 2025 |
| Meta Platforms, Inc | Prosper, TX | $200,457 | IV | Sep 8, 2025 |
| Meta Platforms, Inc | Menlo Park, CA | $217,795 | IV | Aug 27, 2025 |
| Meta Platforms, Inc | Menlo Park, CA | $254,003 | IV | Jul 15, 2025 |
| Meta Platforms, Inc | Celina, TX | $196,456 | III | Jun 27, 2025 |
| Meta Platforms, Inc | Exton, PA | $194,914 | IV | Jun 25, 2025 |
| Meta Platforms, Inc | Burlingame, CA | $220,376 | III | May 1, 2025 |
| Meta Platforms, Inc | Menlo Park, CA | $201,681 | IV | Feb 5, 2025 |
| Meta Platforms, Inc | Menlo Park, CA | $180,835 | — | Dec 12, 2024 |
| Meta Platforms, Inc | Menlo Park, CA | $227,000 | IV | Nov 26, 2024 |
| Meta Platforms, Inc | Bellevue, WA | $205,380 | IV | Nov 4, 2024 |
| Meta Platforms, Inc | Bellevue, WA | $238,025 | IV | Oct 29, 2024 |
| Meta Platforms, Inc | Menlo Park, CA | $227,000 | IV | Oct 10, 2024 |
Prevailing wage levels I through IV reflect the experience and responsibility the employer attested to, not seniority titles. A level I filing is an entry-level determination; level IV is fully competent and independent. Comparing across levels explains much of the spread between the 25th and 90th percentile above.