City of Los Angeles, CA · 2025 pay · 11 people
How much does a fire protection engineering associate make in City of Los Angeles, CA?
$208,336typical pay for a fire protection engineering associate in 2025
$154,901 – $275,677what most people earned
Includes everyone paid during 2025, including part-year workers. Typical pay rose 4.4% from 2024.
✓ Official data from LA City Controller · Matches the agency's latest release · controller.lacity.gov ↗
Where fire protection engineering associates work
Typical pay at each employer, 2025 (everyone paid).
Pay by level
Levels with 5 or more people.
- Fire Protection Engineering Associate II5 people$158,687
- Fire Protection Engineering Associate IV6 people$239,173
Highest-paid fire protection engineering associates, 2025
- 1Andrew KoFire Protection Engineering Associate IV · Los Angeles$352,874
- 2Menoa AghajaniFire Protection Engineering Associate IV · Los Angeles$329,222
- 3Albert ServinFire Protection Engineering Associate II · Los Angeles$288,204
- 4Vidal GarciaFire Protection Engineering Associate IV · Los Angeles$263,150
- 5William JohnsFire Protection Engineering Associate IV · Los Angeles$215,195
Common questions
How much does a fire protection engineering associate make in City of Los Angeles, CA?
The typical fire protection engineering associate was paid $208,336 in 2025; most earned between $154,901 and $275,677. This counts all 11 people paid, including part-year workers.
How much of the pay is overtime?
Overtime made up 32.3% of all pay for fire protection engineering associates in 2025.
Which job titles are included?
Everyone whose payroll title is Fire Protection Engineering Associate, at any level (for example "Fire Protection Engineering Associate II"). Part-time-schedule titles (such as "20 hours") are left out. Senior, supervising and trainee titles have their own pages.
Job titles are written out in full from the payroll's abbreviations (for example "SR CRRECTNL POLC OFCR" → "Senior Correctional Police Officer"). "Typical pay" is the median; "most earned" is the middle half. How we calculate this