Megalodon Teeth MT
Current trading value
315
Range 221–410
Megalodon Teeth isn’t in stock. Yami trades near it — 604, $1.99. PetMart is our shop
What Megalodon Teeth's value means
At 315 value units, Megalodon Teeth trades for roughly 0.03× a Mythical Fruit Chest (the 10,000-unit reference item), so it sits below the anchor on the chart.
That figure is a low-confidence read: the solver places the true value between 221 and 410 (a ±30% band) off 44 observed Discord trades.
Over the last week the value has been holding roughly flat versus its 30-day average (+0.0%).
In trade chats and value lists, Megalodon Teeth is also written MT.
Demand is currently rated Stable, recomputed every solver run.
How to get Megalodon Teeth
Megalodon Teeth are a 100% chance drop from the Megalodon boss. They are darker and more beige than normal shark teeth.
Price history · 60 days
Per-day median across observed trades. Last point is today's solver run.
Recent Megalodon Teeth trades
The exact offers our pipeline parsed from Discord. No edits, no opinions.
- Megalodon Teeth Cupid's Chakram seen 6×
Most common trade shapes observed for Megalodon Teeth, from 6 solo-trade samples.
Live trade offers for Megalodon Teeth
Related item values
Browse all GPO values →FAQ
How much is Megalodon Teeth worth in GPO?
Megalodon Teeth's current trading value is approximately 315 (range 221-410), based on 44 observed Discord trades over the last solver run. Updated 2026-09-10.
Is Megalodon Teeth's value rising or falling?
Right now it's roughly flat: the 7-day value is +0.0% against its 30-day average, so no strong move either way.
How is Megalodon Teeth's value calculated?
Megalodon Teeth's value is derived purely from observed Discord trade messages using a ratio-chain solver against the Mythical Fruit Chest anchor (10,000 value units). No editor opinions, no hand-tuned numbers. See /legal/methodology for the full math.
Why is the value a range, not one number?
The range is a 90% confidence band. The single headline number is the median. The band shows where the solver thinks the true value lives given noise.