Direct answer
The 2017 Topps Chrome Aaron Judge #169 is a modern baseball card. Last recorded sales: newest sale Sep 16, 2026. Based on 6 verified eBay sold listings in the recorded sample, graded copies were recorded selling for $100 to $480. PSA 10 examples are the most actively traded grade, with a recorded median around $404 (3 sales). This is a market snapshot, not a guaranteed sale price.

Last recorded sales · medians by grade
$163 to $404
6 verified eBay sales · newest sale Sep 16, 2026 · PSA 10 median ~$404 · Medium confidence
Last recorded sales
6
historical sample
Grades observed
3
grades
Confidence
Medium
Newest recorded sale
Sep 16, 2026
from sold data
Figures come from eBay sold listings, grouped by grade. How we compile comps.
Marketplace links open external searches; inventory, grade, and price are not verified by SluggerData. We may earn a commission from qualifying eBay purchases, at no extra cost to you. Disclosure.
6 recorded eBay sales · grouped by grade · newest sale Sep 16, 2026
| Grade | Sales | Median | Range |
|---|---|---|---|
| PSA 10Medium confidence | 3 | $404 | $399 to $480 |
| BGS 9.5Low confidence | 1 | $248 | one sale |
| PSA 9Medium confidence | 2 | $163 | $100 to $225 |
Recorded eBay sales · newest sale Sep 16, 2026.
| Date | Grade | Price |
|---|---|---|
| 2026-09-16 | PSA 10 | $480 |
| 2026-09-15 | PSA 9 | $225 |
| 2026-09-15 | PSA 10 | $399 |
| 2026-09-15 | PSA 10 | $404 |
| 2026-09-15 | BGS 9.5 | $248 |
| 2026-09-13 | PSA 9 | $100 |
Based on 6 verified eBay sold listings in the recorded sample, graded copies were recorded selling for $100 to $480. Last recorded sales: newest sale Sep 16, 2026.
PSA 10 is the most actively traded grade in the recorded sample, with 3 sales and a recorded median around $404.
PSA 10 has the highest median in the recorded sample at about $404, from 3 sales. This is a sold-comp snapshot, not a guarantee the next listing will sell at the same price.
Compare the likely raw value, grading fees, shipping, and the median for the grade you realistically expect. Grading is easier to justify when the expected graded value comfortably clears those costs.