Over-assessed vs. comparables

1695 N Woodland Park Dr

Layton · Davis County, Utah · commercial property · 55,506 sq ft · Utah Code §59-2-1004

$17,346estimated overpaid in property tax / year

This property's assessment sits above the comparable basis its tax bill should follow — a strong opening for an appeal.

What the public records show

Davis public rollUtah
Current assessment$9,617,058
What the comparable assessments support$8,040,108
Estimated over-assessment$1,576,950 · 16.4%
Comparable basis$145/SF
Estimated tax saved / year$17,346

Straight from the public Utah roll. The estimated saving applies an estimated composite millage to the over-assessment. We adjust comparables for size, age, and location before we say a word about your property — and we never name owners.

The comparable basis

The 8 comparable assessments behind the number

Each comparable is adjusted toward this property for size and age, then we take the median. Owners are never named — only the public assessment figures matter.

Comparable assessment $/SFAdjusted $/SFSizeBuilt
$56$5539,010 SF1999
$104$10556,552 SF1998
$118$11654,613 SF1993
$127$13051,952 SF2002
$150$14437,452 SF1996
$142$14567,236 SF1998
$153$14736,445 SF1996
$158$15337,652 SF1997

Why this is the lever

Utah Code §59-2-1004

Under §59-2-1004, a property owner may appeal the equalization of an assessment. Because Utah is a non-disclosure state, the assessor's own comparable assessed values are the evidence: when an assessment materially exceeds comparable assessed values, the Board of Equalization can equalize it down to match.

Your free review

See the full comparable analysis and start your review

The number above is free. Enter your email and we'll send the full breakdown for 1695 N Woodland Park Dr and tell you, with no obligation, whether it's worth filing. A licensed Utah agent handles everything from there. You pay only if your value comes down.

Get the full report
No upfront cost. We only get paid if we win your appeal.

More in Davis County

Other Davis County properties over the line