data:image/png;base64,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

1datamapmany

data lists

Sprite

The list of 2-digit numbers goes from 10 to 99. There's a math operations block that can give you powers of 10. You don't need to include zero in 1 digit numbers.

LABEL will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.

Hello!12

110i

121

cont

catchtag

cont

catchtag

110

5 factorial -> 5! = 5x4x3x2x1 You can choose to worry about zero/negative numbers or not

NIL

No match found

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Use this "list from x through y" block to build the following blocks: -200-100Idea: make a block that tests a large set of numbers and returns their corresponding outputs in a list (and even draws a basic a plot graph?)Use the "time function" block to determine which algorithms (from above and below) can be executed in "reasonable time". Also, run the "time function" multiple times on all the algorithms to determine if they are constant, linear, quadratic, cubic, exponential, or log time.Also make a factorial block.87891,10382,7701,61598,26873,90680,607,15059,65523,89400,5742,31929,36443,85862,60984,40831,16567,52840,81979,77348,60521,20127,83704,56100,84489,89344,40151,63075,32995,34498,58100,62601,2907,57539,7560,76785,34502,26435,98031,887731,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27,28,29,30,31,32,33,34,35,36,37,38,39,4010,8520,6930,5940,6610,20,30,40