CAD Neighborhood 8409.03
Property tax protest data for the Seabrook & Goodhope area, Houston 77021 (Neighborhood 8409.03) in Harris County. 203 homes, $142/sqft median.
Source: HCAD public records, 2024 protest season
203 homes in this area were assessed at a median $142/sqft. With a 90% protest success rate, most homeowners who challenged their assessment received a reduction. If your home is assessed higher than comparable properties, you likely have grounds to protest. An evidence packet shows exactly how your assessment compares — with the specific comps and data you'd present at a hearing.
5 comparable properties matched to your home, an assessment gap analysis showing where your value exceeds comps, a filing checklist for HCAD, and a hearing script you can read at your informal hearing.
You file a protest with HCAD (online via iFile), attend an informal hearing where you present your evidence, and most cases settle right there. The evidence packet gives you everything you need for that hearing.
The protest deadline for Harris County is May 15. You must file before this date to protest your 2026 assessment.
See how your home compares to 203 others in Seabrook & Goodhope area, Houston 77021
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| Neighborhood | Homes | Median $/Sq Ft | Win Rate |
|---|---|---|---|
| Caroline & Pine area, Seabrook 77586 | 112 | $142 same | 93% |
| Rittenhouse & Millville area, Houston 77091 | 70 | $142 same | 42% |
| Perrington Heights & Bingham Manor area, Houston 77056 | 16 | $142 same | 86% |
| Glenmore & Lazywood area, Houston 77023 | 568 | $142 same | 81% |
| Fern Forest & Bamboo Forest area, Houston 77044 | 860 | $142 same | 89% |
Neighborhoods with the closest median $/sq ft to Seabrook & Goodhope area, Houston 77021.
| Address | % Above | $/Sqft | Est. Savings |
|---|---|---|---|
| 3413 SEABROOK ST | 133% | $331 | $3,740 |
| 3450 MOUNT PLEASANT ST | 64% | $234 | $1,224 |
| 3401 NATHANIEL BROWN ST | 54% | $220 | $1,452 |
| 3462 GOODHOPE ST | 52% | $216 | $2,628 |
| 3446 GOODHOPE ST | 47% | $210 | $1,680 |
Properties assessed highest above the neighborhood median.