data:image/png;base64,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23+-x/-x/+-x/The equation is ( _(blank)_ ) _(blank)_ = . Choose one to fill in the first blank: +, -, x, or 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AD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCCDifficulty(1) is EasyMode(1).
Difficulty(2) is EasyMode(2).
Difficulty(3) is MediumMode.
EasyMode(1) is Easy Difficulty.
EasyMode(2) is Medium difficulty.2,3,4,5,6,7,8,9,10,12,13,14,15+,-,x,/+3,4,5,6,7,8,10,11,12,13,1411101926-1150