Lapras (Japanese)
Mysterious Mountains · 029/088 · Common
Current Prices
Number
029/088
Rarity
Common
Variant
1st_Edition
Market
US (TCGplayer)
Last Updated
Jun 9, 2026
What Is Lapras (Japanese) Worth?
Lapras (Japanese) (1st_Edition variant) is a Common card from the Mysterious Mountains set, card number 029/088. On PokeCardWorth we focus on one question — what is it actually worth — and at its current valuation, it carries real mid-range value and is worth keeping protected in a sleeve and top-loader.
Lapras (Japanese) Value Breakdown
As of 2026, Lapras (Japanese) (Mysterious Mountains, 029/088) is worth around $79.99 in Near Mint condition. Condition drives the price hard: a Near Mint copy is worth about $79.99, while a Lightly Played one drops to roughly $41.50. A PSA 10 (Gem Mint) example is valued near $449.99 — about 5.6x the raw price, which is the single biggest swing in this card's value. PSA 9 copies sit around $100.00.
Is It Worth Grading Lapras (Japanese)?
Grading Lapras (Japanese) can pay off concretely: the gap between its raw value ($79.99) and a PSA 10 ($449.99) is about $370.00 — a 5.6x uplift before grading fees. Other graded tiers we track: PSA 9 $100.00, PSA 8 $56.00. Grading is worth considering if your copy looks clean — the PSA 10 premium can comfortably clear the fee.
Detailed Price Breakdown
| Source | Condition / Grade | Average | Low | High | Sales |
|---|---|---|---|---|---|
| ebay | LIGHTLY PLAYED | $41.50 | $41.50 | $41.50 | 3 |
| ebay | NEAR MINT | $79.99 | $79.99 | $79.99 | 6 |
| ebay | PSA 10 | $449.99 | $449.99 | $449.99 | 11 |
| ebay | PSA 8 | $56.00 | $56.00 | $56.00 | 1 |
| ebay | PSA 9 | $100.00 | $100.00 | $100.00 | 7 |
Is Lapras (Japanese) a Good Buy?
As a common, Lapras (Japanese) holds little standalone value, but clean copies still matter for set completion. Mid-value cards from popular sets tend to hold up well over time. Whatever you decide, recheck Lapras (Japanese)'s value on PokeCardWorth before buying or selling — the 2026 market shifts with set releases, nostalgia cycles, and demand.
