
Durant [Reverse Holo] #61 — Pokémon Flashfire Card Value
Pokémon FlashfireWhat the Durant [Reverse Holo] #61 card from Pokémon Flashfire is worth — ungraded and graded (PSA 10).
Durant [Reverse Holo] #61 value — Ungraded $1 · Grade 9 $6 · PSA 10 $42. Prices updated July 2026.
Real sold prices per grade — the PSA 10 premium on this card is 42.0× raw.
Monthly CIB value, based on sold comps.
See the actual sold listings on eBay ↗Live on eBay right now
Which version do you have?
For the cheapest way to own Durant #61, grab the Standard version for $0. The Reverse Holo version at $1 offers a slight upgrade in visual appeal, though the price difference is minimal. If you are strictly budget-conscious, the Standard is fine. However, if you want a slightly more desirable piece for a negligible cost, the Reverse Holo is the better choice for casual collectors.
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Item details
- Brand
- Pokémon
- Set
- Pokémon Flashfire
- Game
- Pokémon
Durant [Reverse Holo] #61 (Pokémon Flashfire) card value
An ungraded Durant [Reverse Holo] #61 from Pokémon Flashfire averages around $1. A Grade 9 copy runs about $6, and a PSA 10 gem-mint commands $42.
What drives the price
Centering, corners, edges, and surface decide a card's grade — and the grade decides the price. The jump from raw to PSA 10 can be 5–20×, so condition is everything. Holos, first editions, and shadowless prints carry the biggest premiums.
Price guide
Sold values by grade vs. what sellers ask today
| Condition | Value | Based on |
|---|---|---|
| Ungraded | $1 | eBay sold comps |
| Grade 9 | $6 | eBay sold comps |
| PSA 10 | $42 | eBay sold comps |
Frequently asked questions
- What is the current resale value for an ungraded Durant [Reverse Holo] #61?
- The ungraded version of Durant [Reverse Holo] #61 is listed starting at $0.
- How much is a PSA 10 version of this card worth?
- A PSA 10 graded Durant [Reverse Holo] #61 is currently valued at $42.
- Is the Grade 9 condition worth the investment over ungraded?
- A Grade 9 copy is listed for $6, offering a slight premium over the ungraded condition.