data:image/png;base64,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Returns a substring of the provided string from the first index to the second. It can also be used backwards to reverse a string by making the first index larger than the second.Evaluates math problems with correct order of operations. It has features for adition, subtraction, multiplication, division, factorials, and exponents. It also can work with parenthesis.
Example Problem:
6(5+2)-4
Returns 38INPUT+-*/^!()^ + - * / ^ ! ( ) ^ par (01par (1( start+-*/^!() + - * / ^ ! ( ) 111-1-1-1111-1111-1111-1111-1falseText-Size
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Max-Length06Line-Height172117524070452401807239i28636This block reports "true" if there is a variable with this given name (input slot) in that context.
It can be a global, sprite or script variable.
Otherwise it reports "false".pt:a variável _ existe
ca:existeix la variable _ ?
es:existe la variable _ ?
de:existiert var _ ?
err_resetThis block creates new variables on the selected scope: global (for all sprites), sprite (for this sprite only) or script (only for that blocks stack) with the names given (in 'names' list).
If there is already a variable with that name in that scope, it does nothing: no errors and no overwrites.pt:cria as variáveis _ _
ca:crea les _ variables _
es:crear las _ variables _
de:erstellen _ var _
globalglobal
sprite
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: Enter a math problem and I'll solve it!,You: 5(2+3!-2^4)/2*3+1,Bot: The answer is -5.666666666666667,Bot: Enter another math problem and I'll solve it!,You: 5(2+3!-2^4),Bot: The answer is -40,Bot: Enter another math problem and I'll solve it!15.7,15.7,15.7,15.7,15.7,15.7,15.7191.151015.701019