data:image/png;base64,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data:image/png;base64,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...TIF C: The essential point in this problem is that the sum of two six-sided dice won't have the same distribution as a roll of a single 12-sided die. The latter is flat; any result in [1, 12] is as likely as any other. But with two dice a sum of 7 is most likely because there are six ways to make it: 1+6, 2+5, ... 6+1. There are five ways to make a sum of 6: 1+5, 2+4, ... 5+1.Total10

1datamapmany

data lists

110i

121

cont

catchtag

cont

catchtag

Sprite

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

Make a new sprite, have it run this block to turn into a button. This will clear anything drawn on the stage.

Push me!

pen trail

000true0