Matrix Sr Desktop Support Salaries in Dayton, OH | Comparably
Matrix is a leader in Telecom and Security solutions for modern businesses and enterprises. read more
EMPLOYEE
PARTICIPANTS
18
TOTAL
RATINGS
155

Matrix Sr Desktop Support Salaries in Dayton, OH

The average Matrix Sr Desktop Support in Dayton, OH earns an estimated $66,730 annually. Matrix's Sr Desktop Support compensation is $2,955 less than the US average for a Sr Desktop Support.

In Dayton, OH, The IT Department at Matrix earns $348 more on average than the Business Development Department.

Last updated 3 years ago.

$30k
$42k
$54k
$65k
$98k
$130k
$162k
$66,730
Average Compensation
$66,730
avg. base

Sr Desktop Support Salaries at Matrix

In Dayton, OH, Sr Desktop Supports earn $11,701 more than Desktop Supports, and $19,405 less than SysAdmins.

IT Manager
$121k*
Project Manager
$114k*
IT Support Engineer
$92k*
SysAdmin
$86k*
Desktop Support
$55k*
* estimated salary

Compensation at Matrix by Department

In Dayton, OH, The IT Department averages $348 more than the Business Development Department, and $6,111 less than the Sales Department

Sales
$101,745 Avg. total comp.
+$6k
IT
$95,634 Avg. total comp.
Business Development
$95,286 Avg. total comp.
-$348

Sr Desktop Support Compensation by Gender (All Companies)

The average female Sr Desktop Support at companies similar size to Matrix reported making $63,898, while the average male Sr Desktop Support at similar sized companies reported making $70,520.

Sr Desktop Support Compensation by Ethnicity (All Companies)

The average Asian or Pacific Islander Sr Desktop Support at companies similar size to Matrix reported making $70,125, while the average African American/Black Sr Desktop Support at similar sized companies reported making $57,286.

How Sr Desktop Supports at Matrix Rate Their Compensation

The majority of Sr Desktop Supports at Matrix believe they're compensated fairly. The majority (50%) of Sr Desktop Supports at Matrix are satisfied with their benefits. See more compensation ratings at Matrix

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