data:image/png;base64,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-1sequencingIterationSelectionMessage BarMessage Bar105Writer1New Answer: (type none to keep answer)none65Writer1WriterWriter1TempJoinListpt:o texto multilinha _
ca:multilínia _
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Quiz engine. 12Number#1MathMCongrats, you got right5intizmath12Start screenScoreEndQuiz--=*//=^^=sqrtPlay QuizEdit QuizCreate QuizQuiz ListWriterAYQ: 20Main MenuWriterCreatebuttonsowWriterBackWriter1LoadingToMainQuiz ListTest Quiz,Math Quiz,Geo QuizQuestion 1,1Question 2,2Question 3,3what is the world GDP in 2020?,71twhat is the world's most popular colour?,purplewhat is the worlds most popular food?,pizza2Test Quiz,1Geo Quiz,2-1Loading Quiz Geo Quiz1/32sqrt,^,*42^4=,16Sqrt(25)=,56x8=,4813x11=,1437^1=,77^3=,343Sqrt(64)=,82^4=,16Sqrt(64)=,89^1=,95^3=,125Sqrt(81)=,95^2=,259^3=,72911x6=,666x4=,246x10=,60Sqrt(1)=,113x0=,0Sqrt(36)=,6Sqrt(36)=,611x5=,556x7=,427x5=,35Sqrt(36)=,6Sqrt(64)=,811^2=,1217^1=,710x4=,40Sqrt(49)=,7