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#Triangle #ExteriorAngle: Dynamic & Modifiable Illustrator (w/o words) Not sure why many #geometry texts make this into such "thing" (by calling it a corollary or another theorem). Isn't the original theorem good enough?🤔 https://t.co/9L3SvzdyLS @geogebra #MTBoS #ITeachMath
Equilateral Triangle to 30-60-90 Triangle (w/o words). @geogebra resource includes key guiding Qs for Ss: https://t.co/mP2kbI1PJz. #MTBoS #ITeachMath #math #maths #geometry #EdTech #trigonometry #trig #MSMath #HSMath #GeomChat #MathChat
Similarity in Right Triangles: Exploration & Discovery w/Key Qs for Ss: https://t.co/Tm8i9UPsgP. What relationships are shown here? (T/Y to @KarenCampe for her suggestions to improve https://t.co/QZzxluxqsJ). @geogebra #MTBoS #ITeachMath #geometry #math #maths #EdTech
Polygon Angle Theorems: N = 3 (triangle) through N = 8 (octagon). Dynamic & modifiable illustrators (w/o words): https://t.co/9rPS0hGhQs. (BGM: @DJKennethA). @geogebra @ATOMICMath @AMTNYS @CAMathCouncil #MTBoS #ITeachMath #math #maths #geometry #algebra #MSMath #HSMath #EdTech
Looks like @Desmos-dabbling is starting to grow on me. 🙂 What #geometry theorem is being illustrated here? Dynamic & modifiable: https://t.co/2zHDDNMnvW. @AlgebraDesmos @madewithDesmos #MTBoS #ITeachMath #math #maths #MSMath #HSMath #proof #EdTech
Plotting Points using SPHERICAL COORDINATES: Dynamic & modifiable illustrator. Created in @geogebra #3d GC & explored here in #AugmentedReality. Explore here: https://t.co/ot1Nz4F4xM. #MTBoS #ITeachMath #math #maths #calculus #stem #steam #EdTech #calc3 #mathematics
Today we tried @Zakchamp & @clairemriddell’s skeeball problem. They ❤️‘d it. I ❤️’d the variety of ways they organized their thinking 🤔 They know they can find more ways & R going 2 work on it at home 💕🌟 #iteachmath #secondgrade #NCTM #MTBoS @principalcda @carlypayne41
#Calculus Ts: For those Ss who need a little more of a challenge 🙂: Given the base of this solid = circle of radius R, & cross sections shown here are regular hexagons, express the VOL of this solid WRT R. https://t.co/wptjdzXTxG @geogebra #3d #MTBoS #ITeachMath #math #APCalc
How will you approach your mathematicians Monday? Thank you @zackchamp & @clairemriddell ❤️💡🎾 I loved the story, Infinity & Me. I’m going to try this in 2nd. I changed the numbers, and I’m going to ask them to reflect too. #NCSMSD2019 #NCTM #iteachmath #MTBoS #mathequity
Create your own solid: Cross sections || yAxis = regular hexagons. Upper & lower FNS & boundaries all modifiable . Explore here: https://t.co/wptjdzXTxG. Made w/@geogebra #3d GC (now w/#AugmentedReality 😀!) #MTBoS #ITeachMath #NCTMSD2019 #NCTMAnnual #math #maths #stem #steam
#3d surface of REV with #AbeLincoln ‘s profile = cross sec: https://t.co/TzBZ4BA706. Created in @geogebra #3d GC w/#AugmentedReality. This app takes modeling to a whole new level! For lesson ideas: https://t.co/TMVhZHfdgO (#iOS) & https://t.co/iNiQ9LufNQ #MTBoS #ITeachMath #math
#MTBoS: SAT 3/30 = @geogebra day at @MoMath1 ! If you're near #NYC, stop by and EXP this fun museum! We'll have several sessions (some for Ts & || ones for non-Ts) WRT using #GeoGebra's apps (GC, #3d with #AugmentedReality) modeling, & more! https://t.co/9gg5satmJp #ITeachMath
Sometimes it’s nice to think about how patterns grow, where they grow from, and if through their changes they might come to a limit. #ldsb #mtbos #iteachmath #patterns #patternblocks #symmetry #familymath #mathathome #tmwyk
2 regular nonagons + 1 regular hexagon = 😮??? How can we formally prove this phenomenon true? https://t.co/qlw248FxKd @geogebra @gogeometry @solvemymaths @panlepan @Cshearer41 @ATOMICMath @ATMIM_Updates @AMTNYS @CAMathCouncil #MTBoS #ITeachMath #geometry #proof #math #maths
Basic point plotting (x, y, z) & solid construction exercise in @geogebra #3d GC : Solids have = radii & height = 2*radius. And with #AugmentedReality, Ss can VIRTUALLY TEST the accuracy of their models! 🙂 #iOS beta demo #shotonipadpro . @AppleEDU #MTBoS #ITeachMath #Math #stem
And an arctan(1) & an arctan(2) & an arctan(1), arctan(2), arctan(3): HAPPY PI DAY!!! 😃 https://t.co/8BatAzK6Uj @geogebra #MTBoS #ITeachMath #Math #Maths #MSMath #HSMath #CollegeMath
Any 1 Quadrilateral + Bisectors of its 4 Exterior Angles = 😮? How can we formally prove what is dynamically illustrated here? 🤔 (Source: @gogeometry). https://t.co/27521S487E. @geogebra #MTBoS #ITeachMath #math #maths #geometry #HSMath #CollegeMath #proof #FigureThat