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It took me a while to realize that "completing the square" literally means to complete the square. Here's what I mean:

Howie Hua

100,614 subscribers

60,998 Aufrufe • vor 2 Jahren •via X (Twitter)

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10 Kommentare

Profilbild von Gail Romig

Gail Romigvor 2 Jahren

That's a lot of conceptual math! I was always good at plugging in numbers and finding the value of x, but never had a clue as to what I was actually doing. What is this type of calculation used for in the real world? I love to help kids know that.

Profilbild von Amanda Boyd

Amanda Boydvor 2 Jahren

I LOVE your videos! You inspire me to make abstract concepts in math more accessible every day. Thank you for all you do!!

Profilbild von Howie Hua

Howie Huavor 2 Jahren

You're welcome! :)

Profilbild von Sandy Worcester

Sandy Worcestervor 2 Jahren

This is a fantastic lesson in Montessori classrooms, using materials that span the learning continuum from concrete to abstract.

Profilbild von RANARIO🌷

RANARIO🌷vor 2 Jahren

What a wonderful technique, Sir.

Profilbild von Rebekah Hebert

Rebekah Hebertvor 2 Jahren

🤯 Never thought of it that way before!

Profilbild von Justus

Justusvor 2 Jahren

This is brilliant! I got quadratic equations coming up in my classroom later this year, and this seems like a great way to visualise what’s going on! Saving for later.

Profilbild von John Joy

John Joyvor 2 Jahren

That seems so (gulp) algorithmic.

Profilbild von Robin Stutes

Robin Stutesvor 2 Jahren

Honestly, I think we loose sight of "the obvious" because we were taught "the process." As teachers, we see something over and over again until we realize the "aha moments of discovery" that allow us to teach our students in a more meaningful manner rather than rote memory.

Profilbild von Howie Hua

Howie Huavor 2 Jahren

Are you talking about the right side of the left square? Or the right square? If the former, the long side length of an x tile is x, and the side length of a 1 tile is 1.

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