Staff Engineer, Technology Development Engineering visa sponsorship salary
Across 13 certified work-visa filings, the median wage for Staff Engineer, Technology Development Engineering is $149,960. The middle half of filings fall between $144,664 and $151,070, and the top decile begins at $151,091. Classified under SOC 17-2072.00 (Electronics Engineers, Except Computer).
Median
$149,960
25th pct
$144,664
75th pct
$151,070
90th pct
$151,091
Filings
13
$135,055$152,324
Who pays what for Staff Engineer, Technology Development Engineering
Ranked by number of certified filings
| Employer | Filings | 25th | Median | 75th |
|---|---|---|---|---|
| Sandisk Technologies, Inc. | 13 | $144,664 | $149,960 | $151,070 |
Individual filings
Most recent certified determinations
| Employer | Location | Wage | Level | Decided |
|---|---|---|---|---|
| Sandisk Technologies, Inc. | San Jose, CA | $149,960 | — | Aug 25, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $149,960 | — | Aug 25, 2025 |
| Sandisk Technologies, Inc. | San Jose, CA | $151,070 | III | Jul 14, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $151,070 | III | Jul 14, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $149,960 | — | Jul 7, 2025 |
| Sandisk Technologies, Inc. | San Jose, CA | $149,960 | — | Jul 7, 2025 |
| Sandisk Technologies, Inc. | Cupertino, CA | $151,091 | II | Jun 17, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $151,091 | II | Jun 13, 2025 |
| Sandisk Technologies, Inc. | Fremont, CA | $119,496 | II | Jun 3, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $119,496 | II | Jun 3, 2025 |
| Sandisk Technologies, Inc. | Fremont, CA | $144,664 | III | Apr 15, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $144,664 | III | Apr 15, 2025 |
| Sandisk Technologies, Inc. | Milpitas, CA | $152,324 | — | Nov 19, 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.