1 cyclic quadrilateral + 4 perpendiculars = 😮? How to prove? 🤔 Source: . https://t.co/XF5cVNRTkE

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A local 2D cross-section of the real 6D manifold, known in as the Calabi-Yau quintic manifold.

In algebraic geom., a Calabi–Yau manifold is a particular type of manifold which has properties yielding applications in theoretical

Img: Wiki

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1 triangle + 1 cevian + 3 circumcenters = 4 concyclic points! How to prove? 🤔 Source: . https://t.co/rRs3VoE0Y1

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Stereographic projection of circles by .

Consider the 8 vertices of the as points on the unit then make (spherical) centered on those points with radii chosen so that the circles are just tangent.

More➡️https://t.co/NjifiSyj0Y


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This was so fun last year, we used 's idea for his skee ball problem that I got from his session. Thanks Zak. It was such a fun task- I it. I love how their solutions looked so different ⚾️🥎🏀⚽️#secondgrade

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"...it's a mysterious and marvelous fact that our universe obeys laws of nature that always turn out to be expressible in the language of calculus as sentences called differential equations."

- , 'Infinite Powers'.



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🌊Diving for Numbers🥽 This animation is a SUPER fun way to get you feet WET with addition! Grab the file to make your own changes!

Get the file here - https://t.co/NJwE8CVoOn

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was born on Jan 4, 1643 (acc. to Gregorian calendar).
A key figure in the scientific revolution, his 'Principia Mathematica' laid the foundations of

He made seminal contributions to and co-developed with Leibniz.

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Added a few more characters (PigPen, Woodstock, & Sally) to this year's holiday Peanuts dance. 🙂 https://t.co/bf8fDV4TV7

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Playing around with pattern tiles again this morning and found something *super* cool!

I started by making this from ... (1/many)

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The Chromebook Classroom Podcast: Teaching Math with Chromebooks https://t.co/0DpC4LvuAT

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Today we tried & ’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 💕🌟

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How will you approach your mathematicians Monday? Thank you & ❤️💡🎾 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.

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