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What causes a conic section to be a parabola? 🤔 Quick cause & effect demo in @geogebra #3D. Why not give Ss opportunities to tell us what they see vs. us immediately telling them what to see? https://t.co/00lmQ6Y8Xc. For all conics: https://t.co/y0lB6Vf0FS. #MTBoS #ITeachMath
@MathTechCoach @Mathowitz @gogeometry @geogebra Hey Steve, Carl — all good points. My original wording definitely needs improvement, and animation, perhaps doesn’t get the idea across: @gogeometry ‘s original problem is here.
An unusual (not often seen) sufficient condition that guarantees a quadrilateral to be a parallelogram. How to prove? 🤔 Source: @gogeometry. https://t.co/WG1ElKNV2v @geogebra #MTBoS #ITeachMath #geometry #proof #math #maths #MathEd #EdTech #MathEd #HSMath #CollegeMath
#Circle: Thales' Action + Sequel Theorem: How can we formally prove the sequel part? 🤔 Source: @gogeometry. https://t.co/Thg07Nkls2 @geogebra #MTBoS #ITeachMath #math #maths #EdTech #geometry #proof #FigureThat #MathEd #MathEdTech
Added a few more characters (PigPen, Woodstock, & Sally) to this year's @Desmos holiday Peanuts dance. 🙂 https://t.co/bf8fDV4TV7 @madewithDesmos @AlgebraDesmos @desmosbank #MTBoS #ITeachMath #math #maths #EdTech #Desmos #FunWithDesmos
#3D cosine waves with square cross sections transformed into cosine waves with rhombus cross sections having interior angles measuring 60 deg & 120 deg. Created in @geogebra #AugmentedReality on #iPad. @AppleEDU @madewithARKit #MTBoS #ITeachMath #math #maths #ARKit #3dModel
Here, the scene we New Englanders desperately miss this time of year. Now to go back and actually rock the boat... 🤔https://t.co/9j9N4LyDTw @Desmos @madewithDesmos @AlgebraDesmos @desmosbank #DesmosArt #FunWithDesmos #MTBoS #ITeachMath #math #maths #EdTech #EdTech #MathEd
#Calculus Custom Solid: Each cross section || yAxis = a parabola with latus rectum = upper(x) - lower(x). Upper & lower FNS, limits of integration all modifiable: https://t.co/RzVZjq4RWa. Shown here in @geogebra #3D w/#AugmentedReality. #MTBoS #ITeachMath #APCalc #math #maths
2 Cylinders + Hemisphere + Torus = Lamp ? More composite solid modeling in @geogebra #3D #Calculator with #AugmentedReality. #LifeIs3D #WhyModelOnlyIn2D? More info re: getting started: https://t.co/tVhsrQbb4t #MTBoS #ITeachMath #math #maths #EdTech #MathEdTech #3dmodeling