How Rare Is an Ancient Dragon in Adopt Me?

avatarImplementingPonsa year ago
Best Answer
avatarDealingDadaa year ago

The Ancient Dragon in Adopt Me is considered a Legendary pet, so it's pretty rare! Good luck getting one!

Play Games.Earn points.Get gift cards!

PB

PB

Playback Rewards

4.5 Star Rating(13.7k)
Silly Arrow
User avatarUser avatarUser avatarUser avatar

500k players and counting...

More Answers

avatarReplyingThefta year ago

Ancient Dragons? Pretty rare, they're Legendary. Don't expect to see them every day.


avatarBruisingTopaza year ago

I've been playing Adopt Me for years, and trust me, getting an Ancient Dragon isn't easy. It's a legendary pet, so it's one of the rarest you can get!


avatarCarryingTreea year ago

Ancient Dragons are super rare! They're legendary pets, so getting one from an egg means you have to cross your fingers and hope for some serious luck.


avatarMuggingCreeka year ago

Legendary pets like the Ancient Dragon are super rare! Be prepared to either grind a lot or trade smartly!

馃憖 If you like Adopt Me...

avatarDiego3 hours ago
If you're a Roblox player looking for extra robux, you need to download the Playbite app!

Playbite is like an arcade in your phone: you get to play all kinds of fun and simple games, compete with friends and others, and win cool prizes from all your favorite brands!

One of those prizes is the official Roblox gift card, which you can win and use to get robux essentially for free!

In case you鈥檙e wondering, this is how it works: 

Playbite makes money from (not super annoying) ads and (totally optional) in-app purchases. The app then uses that money to reward players like you with prizes!

Download Playbite for free, available on the App Store and Play Store!

The brands referenced on this page are not sponsors of the rewards or otherwise affiliated with this company. The logos and other identifying marks attached are trademarks of and owned by each represented company and/or its affiliates. Please visit each company's website for additional terms and conditions.

Add an Answer