Some predicates useful in math curriculum
Functions with booleens reporters in analytic geometry.
Please Edit the project and go to the Turtle scripts to test the functions.
#SnapCon19
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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAyAAAAJYCAYAAACadoJwAAAHXElEQVR4nO3BMQEAAADCoPVPbQZ/oAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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modetrueCapture d’écran 2019-11-19 à 1710itemTurtleStage480360Presentation modefalseRenvoie a,b,c de l'équation cartésienne de la droite (AB)
a*x + b*y + c = 0Renvoie a,b,c de l'équation cartésienne de la droite (AB)
a*x + b*y + c = 0pt:o valor da configuração _
Project notes
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Codification support
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Visible palettept:altera o valor da configuração _ para _
Presentation mode
Retina display support
Long form input dialog
Plain prototype labels
Input sliders
Execute on slider change
Clicking sound
Turbo mode
Flat design
Keyboard editing
Visible stepping
Thread safe scripts
Prefer smooth animations
Flat line ends
Codification support
Inheritance supportpt:altera o valor da configuração _ para _
Project notes
Project name
Language
Zoom blocks
Stage size
Stage scale
Visible palette