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Mad Dex Arenas Mod Apk (infinite diamond) v1.2.6 Download

Mad Dex Arenas Mod Apk (infinite diamond) unlocked

Mad Dex Arenas Mod Apk Mad Dex: The arena of competition is the third official game of the popular Mad Dex game series, which was created and released after the first two episodes, namely Mad Dex 1 and Mad Dex 2. This game, like previous games, was developed by the Belarusian game guild studio and has been released as a free title on Google Play. Game guild studio has so far only worked on the exclusive games of the Mad Dex series and another game that is actually a spin-off of this series. Crazy Dex games series are known for one thing, and that is their extremely high degree of difficulty. get the mod version from ApkDip.

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Game info

NameMad Dex Arenas
Developergame guild
Size36MB
Version1.2.6
Android Version Required4.4
Last UpdateMay 18, 2022
ModYes

Features of Mad Dex Arenas:

  • Epic free game
  • Levels with various difficulties
  • Hardcore boss battles
  • Awesome visual effects combined with unique physics and exciting gameplay
  • Wide variety of traps
  • Peppy soundtrack
  • Global leaderboard for every level
  • We read every review, so YOUR IDEA just might make it into the game one day!

Although many games have been released in this field and many of them are in the same style and have tough challenges, but without a doubt, it must be said that the Mad Dex series of games are the flagship of this type of games. In the following, we intend to introduce another sequence of these fascinating and unique games, so if you are looking to experience a very difficult game, stay tuned.

Mad Dex Arenas It is an arcade game whose general story is actually a continuation of the previous story that we saw earlier in the first and second parts of this game series. The creator of the game prefers not to maneuver too much on the story and suffices with the same old cliché. The most important difference between Mad Dex Arenas and the previous two episodes is the addition of new items, new stages and other characterizations.