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The latest iteration of Snap!Math. reportQuotient reportNewListInsert the given value as a variable into the given equation.Calculate a problem.Used for value input.00
positive={
1
10
100
1000
}
negative={
-1
-10
-100
-1000
}
special={
pi=3.14
infinity=Infinity
negative infinity=-Infinity
e=2.71828
not a number=NaN
}
digits={
1
2
3
4
5
6
7
8
9
}
unknownCreate a graph for the given equation.false1trueFind the exact inbetween of two numbers.1200
positive={
1
10
100
1000
}
negative={
-1
-10
-100
-1000
}
special={
pi=3.14
infinity=Infinity
negative infinity=-Infinity
e=2.71828
not a number=NaN
}
digits={
1
2
3
4
5
6
7
8
9
}A more precise timing block.10Less or equal.Greater or equal.Not equal.Identical.Inputs 6 and 2 gives the result of 6 divided by 2.Outputs the lesser of the two inputs.Outputs the greater of the two inputs.Clear the screen, and then write the given text.An easier version of "if <1 = 2> else".
Press the left arrow to disable the else section.Click this block for info.Used for text input.thingUtilizes "pair" input as a visual fractionUsed for input of coordinates or other two-part points. Use non-point to define an "around but not equal" point.falseGraph a set of given points.item1Mark the given onscreen x location.Clear the screen, and then use the current position of the cursor onscreen as an output.truefalsebX = exitReturns the x value from a pair block, or the first value from a compile block.Returns the y value from a pair block,
or the second value from a compile block.Returns the point type from a pair block,
or the third value from a compile block.Convert a number using a ratio.1Number with variable attached; multiplication.Used to automate cross-
multiplication math tactic.
Place "pair" blocks in the slots.Cross-multiply, but with added variable functionality.212Used to define a variable in a number-variable relationship.Adds together all given numbers.pt:a soma de _
1Multiplies all given numbers.pt:o produto de _
1Outputs the least of
given numbers.pt:o produto de _
1Outputs the greatest
of the given numbers.pt:o produto de _
1Creates a vertical list of the given numbers.
Can be used as an alternative for the pair block.Returns the given value from a compile block.4Reports the changelog for any given version.10/151.0.0
1.1.0
1.2.0
1.2.1
1.2.2
1.2.3
9/15
9/27
9/28
10/4
10/5
10/7
10/12
10/151.1.01.2.01.2.11.2.21.2.3699/159/279/289/299/3010/410/510/710/1210/15Get any percent of a gven number.Evaluate if two numbers are
equal when the second is rounded.10.01
0.1
1
10
10010.01
0.1
1
10
100Clear the screen, and then write up a list from a given equation.Creates a background grid of squares of a specied size.00-10000-1NOT A BLOCK!
Use this to enable complex outputs mode.pt:altera utilização de aritmética do Scheme para _
falsetrueCreates a + on the screen to represent the x and y axis.gridline up-down20.1false3lastdo, []err_error(msg)value = xx2whole numberwhole number
fraction102512completecomplete
get x from
form of25-112falseflag0falsedata:image/png;base64,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1,962,483,324,246,168,1212,816,624,432,348,296,1-1,-96-2,-48-3,-32-4,-24-6,-16-8,-12-12,-8-16,-6-24,-4-32,-3-48,-2-96,-100000