下载 Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK

下载 Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK
Package Name com.chessking.android.learn
Category ,
Latest Version 1.3.10
Get it On Google Play
Update February 24, 2021 (4 years ago)

请下载并共享Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK,它是类别桌面和棋类中的特色游戏之一。
另外,还有一些其他游戏可以作为Parchisi STAR Online, Chess Coach Pro Mod (Professional version) MOD APK, ZingPlay Portal - Games Center - Tongits - Pusoy, Monopoly v1.6.20 MOD APK (无限金钱/All Unlocked) MOD APK, Talisman Mod (已解锁) MOD APK, Hong Kong Style Mahjong下载。如果您对Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK感到满意。

Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK发布,Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK是当今最好的免费和最佳手机应用程序之一。位于应用商店的桌面和棋类类别中。

Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK的最低操作系统为4.1 and up及更高版本。因此,如果尚未升级手机,则必须更新。

在APKDroid上,您将免费下载Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK APK,最新版本为1.3.10,发布日期为2021-02-24,文件大小为16.63 MB。根据Google Play商店的统计数据,大约有1000次下载。您可以根据需要更新在Android上单独下载或安装的应用。还可以更新您的应用。您可以使用最新功能并提高安全性和应用程序的稳定性。现在就享受它

Chess King Learn Tactics & Solve Puzzles Mod (已解锁) v1.3.10 MOD APK

Descriptions :
Chess King (Learn Tactics & Solve Puzzles) - a unique application that indeed represents a collection of different courses of all the subtleties of chess. Anyone who is currently in the level can find a training package and then gradually increase their abilities. Comfort, visibility and interactivity so that the most productive can grow and the acquired knowledge is consolidated in practice by pursuing controversial and unreasonable issues on the board.
Features :
* High quality examples, all checked for accuracy
* You must enter all the key movements that the teacher needs
* Different degrees of complexity of the tasks
* Different goals that need to be met for the problems
* The program gives hints if a mistake is made
* For typical false moves, the refutation will be displayed

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