Some functions useful in geometry curriculum for a third last year student in high school.
Functions and booleens 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/oAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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d’écran 2019-11-19 à 1610itemRStage480360StageCapture d’écran 2019-11-19 à 16Renvoie a,b,c de l'équation cartésienne de la droite (AB)
a*x + b*y + c = 0returns back a,b,c of the cartesian equation of the straight line (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
Project name
User
Presentation mode
Language
Zoom blocks
Stage size
Stage scale
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 support
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