Tired of trying to balance traditional and reform approaches to teaching math? Come check out the Math Minds online course for a fresh, evidence-based approach! (It’s free!)
https://t.co/yjm2vBlpYw
.@MathMinds_ca equips educators with teaching strategies for improving student achievement. Brent Davis explains how Math Minds is contributing to learning & how @TD_Canada Ready Challenge funding will allow them to scale up their work. #TDReadyChallenge
https://t.co/xpcjBqotXd
Thrilled that our Math Minds partnership is among the 2021 #TDReadyChallenge recipients and to work with @TD_Canada! @MathMinds_ca is equipping educators with proven teaching strategies for improving student achievement. Learn more: https://t.co/6QXC1J7moF
#TDReadyCommitment
Dr. Brent Davis from @MathMinds_ca knocked it out of the park this morning on @RealTalkRJ If you love #math, hate math, or have just wondered about teaching it better, PLEASE take 5 minutes to listen to this critically important conversation. https://t.co/3mhInoJdkm #abed#ableg
.@MathMinds_ca team’s review of the proposed K–6 Mathematics Curriculum is available here: https://t.co/4naKjOXIlz
Dr. Brent Davis is explaining the major flaws in the draft plan on #RealTalkRJ.
#abpoli#math#ableg#alberta
Calgary city teachers: This is an incredible opportunity to learn from Dr. @metzmartina@UCalgaryEduc & Charlene Mackenzie 'Math Minds: Supporting a New Vision For Teaching Mathematics' Fri, Feb 12, 9am https://t.co/Rd4qqXsQk8 #cogsci#mathed#MathMindsCA#mathresearch
Unit 3 of the (free!) #mathminds online course is now available! Visit https://t.co/oUWThiU38K to learn more about how #structuredvariation can be used to motivate engagement with increasingly complex mathematical structures.
Looking for a fun card game with lots of mathematical potential for both younger and older kids? Check out our blog on Sleeping Queens. https://t.co/kdqVDtFjTE #mathgames#structuredvariation
@ShakinthatChalk This site gives a general overview of the project. https://t.co/7sWXx2qxu3 Unit 2, Session 1 of the (free) online course linked on that page goes into considerable detail re: why we felt it was important to articulate a third way. #MMOC#variationtheory
@AlhassanMaths Agree with using prime factors. Further, I've found it helpful to get them to reduce in multiple ways, then identify which is fully reduced; e.g., √72 = √(2 × 2 × 2 × 3 × 3)
= 2 √18
= 3 √8
= 6 √2