繪圖戰(zhàn)爭(zhēng)是一款休閑好玩的繪畫挑戰(zhàn)游戲，繪圖戰(zhàn)爭(zhēng)游戲畫風(fēng)可愛，玩家可以通過作畫來完成戰(zhàn)爭(zhēng)的挑戰(zhàn)，用線條繪畫，和敵人展開戰(zhàn)斗。

繪圖謎題清新亮麗的場(chǎng)景畫面，趣味十足的解謎玩法，簡(jiǎn)單的操作方式，玩家仔細(xì)觀察場(chǎng)景內(nèi)所呈現(xiàn)的信息，通過指尖繪制或擦除，順利通過重重關(guān)卡的考驗(yàn)，精心制作的關(guān)卡內(nèi)容，逐步提高的關(guān)卡難度，對(duì)于玩家來說更具有挑戰(zhàn)性。

《神奇繪圖 Impossible Draw》是一款充滿奇幻氣息的游戲。游戲中玩家將在這個(gè)由無數(shù)立方柱架構(gòu)而成的賽博朋克世界中徜徉，也許不時(shí)就會(huì)從某處冒出一根柱子成為前進(jìn)的道路，或是橫沖直撞出一根柱子給你猛烈的一擊。為了避免危險(xiǎn)，你需要快速地在所以途徑的墻面用畫畫來做記號(hào)，這也就是游戲的主旨了——考驗(yàn)?zāi)愕睦L畫技巧和反應(yīng)速度。但開發(fā)商 isTom 更想強(qiáng)調(diào)的是游戲美輪美奐的畫面以及爽快過癮的電子音樂，將讓玩家享用一場(chǎng)視聽盛宴。

最新的Farm Expert Mobile包括20多個(gè)獨(dú)特的農(nóng)業(yè)機(jī)器和4個(gè)開放的世界，以及最高質(zhì)量的超過50小時(shí)的游戲玩法：駕駛機(jī)器，管理資源，廣泛選擇的農(nóng)業(yè)活動(dòng)。 您可以耕種，施肥，收獲糧食，種牛，種果園，買賣資源。 所有這些功能都在為移動(dòng)平臺(tái)出現(xiàn)的最獨(dú)特的農(nóng)場(chǎng)模擬器中等待著。 游戲功能： - 20多臺(tái)農(nóng)機(jī) - 4個(gè)游戲世界 - 超過50小時(shí)的游戲 - 養(yǎng)牛，綜合野外勞動(dòng)和果實(shí)生長(zhǎng) - 一家商店購(gòu)買必要的材料和機(jī)器 - 以及更多...

城市汽車駕駛專家是最想要的游戲。你喜歡的汽車游戲，那么你可以下載城市汽車駕駛的專家游戲。一個(gè)賽車游戲與有吸引力的環(huán)境之一美麗和眼睛捕捉的玩環(huán)境，玩家可以測(cè)試他的駕駛技能。城市賽車游戲，你可以找到不同類型的汽車與美麗的顏色和設(shè)計(jì)，你可以選擇為自己，當(dāng)你想訪問城市。最好的汽車駕駛游戲。最好上癮的游戲孩子會(huì)真的很喜歡這個(gè)城市汽車駕駛專家孩子們可以享受城市駕駛.just選擇你的車，點(diǎn)擊播放駕駛汽車。有非常美麗和容易的游戲控制移動(dòng)車前進(jìn)點(diǎn)擊競(jìng)賽按鈕和反向點(diǎn)擊反轉(zhuǎn)按鈕，類似地停止在任何地方或商店按下制動(dòng)按鈕。超過10上癮的玩水平，你可以享受現(xiàn)在是時(shí)候測(cè)試你的駕駛技能。 怎么玩： 1 - 選擇車在不同的設(shè)計(jì)美麗的車 2選擇欲望游戲等級(jí) 3 - 開始你的車站在停車場(chǎng) 4 - 新聞賽跑車前進(jìn) 5 - 按反向移動(dòng)車輛，制動(dòng)以停止車 6 - 使用不同的汽車控制，如方向盤和箭頭鍵 7 - 避免你的車從對(duì)手的車輛。 特征： 1 - 美麗和有吸引力的環(huán)境 2 - 超過10上癮的游戲級(jí)別 3不同的美麗的顏色的車 4 - 非常容易玩游戲。 5-Awesome回播放聲音 城市汽車駕駛專家是領(lǐng)先的汽車駕駛游戲，每個(gè)人都可以享受這個(gè)游戲。

Study geometry while playing on squared paper. > 330+ tasks: from very simple to really geometric puzzles > 25 subjects to explore > 76 geometric terms in a glossary > Easy to use > Friendly intece > Train your mind and imagination *** About *** Pythagorea is a collection of geometric puzzles of different kind that can be solved without complex constructions or calculations. All objects are drawn on a grid whose cells are squares. A lot of levels can be solved using just your geometric intuition or by finding natural laws, regularity, and symmetry. *** Just play *** There are no sophisticated instruments. You can construct straight lines and segments only and set points in line intersections. It looks very easy but it is enough to provide an infinite number of interesting problems and unexpected challenges. *** All definitions at your fingertips *** If you forgot a definition, you can instantly find it in the app’s glossary. To find the definition of any term that is used in conditions of a problem, just tap on the Info (“i”) button. *** Is this game for you? *** Euclidea users can take a different view of constructions, discover new methods and tricks, and check their geometric intuition. If you have just started your acquaintance with geometry, the game will help you understand important ideas and properties of the Euclidean geometry. If you passed the course of geometry some time ago, the game will be useful to renew and check your knowledge because it covers most of ideas and notions of the elementary geometry. If you are not on good terms with geometry, Pythagorea will help you to discover another side of the subject. We get a lot of user responses that Pythagorea and Euclidea made it possible to see the beauty and naturalness of geometric constructions and even fall in love with geometry. And do not miss your chance to familiarize children with mathematics. Pythagorea is an excellent way to make friends with geometry and benefit from spending time together. *** Main topics *** > Length, distance, and area > Parallels and perpendiculars > Angles and triangles > Angle and perpendicular bisectors, medians, and altitudes > Pythagorean Theorem > Circles and tangents > Parallelograms, squares, rhombuses, rectangles and trapezoids > Symmetry, reflection, and rotation ***Why Pythagorea*** Pythagoras of Samos was a Greek philosopher and mathematician. He lived in 6th century BC. One of the most famous geometric facts bears his name: the Pythagorean Theorem. It states that in a right-angled triangle the area of the square on the hypotenuse (the side opposite the right angle) is equal to the sum of the areas of the squares of the other two sides. While playing Pythagorea you often meet right angles and rely on the Pythagorean Theorem to compare lengths of segments and distances between points. That is why the game is named after Pythagoras.