yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Slow Motion Flipping Cat Physics | Smarter Every Day 58


2m read
·Nov 3, 2024

Hey, it's me Destin. Welcome back to SmarterEveryDay! So you've probably observed that cats almost always land on their feet. Today's question is why.

Like most simple questions, there's a very complex answer. For instance, let me reword this question: How does a cat go from feet up to feet down in a falling reference frame without violating the conservation of angular momentum? Now, I've studied free-falling bodies—my own, in fact, in several different environments. Once I get my angular rotation started in one direction, I can't stop it.

Today, we're going to use a high-speed camera. We're not going to use Alley because this is my daughter's cat; I don't want to hurt it. We're going to use a stunt cat. Let me introduce you to Gi-Gi, the stunt cat. (music) I'll just flip the, uh, the video vertical and then motion track the cat. It's just going to take a lot more effort in post. We're going to try to do it in a way that doesn't make anybody mad. That's pretty hard to do.

You gotta drop the cat. Ready, Gi-Gi? Good kitty! Checking out the high-speed data there, Gi-Gi? Okay, the first thing a cat does when it's falling is try to figure out which way is up. It does this either with the gyro in the ear or with its eyes. Ready to talk cat physics? Alright.

So check out this footage I captured with the Phantom Miro while Gi-Gi goes to get a drink of water. So here's what's interesting about this, to me. You'll notice that at the beginning of the drop, the cat is not rotating; halfway through the drop, the cat is rotating, and at the very end, Gi-Gi somehow stopped rotating. Newton's law says an object at rest will stay at rest unless acted on by an external force. I see no external forces on this cat.

So what's happening here? It's not making sense to me. O.K., so in order to really get the right data, we're going to have to drop her 90 degrees out of phase. Atta girl! This time watch her tail. 3, 2, 1!

More Articles

View All
Lateral & total surface area of triangular prisms | Grade 8 (TX) | Khan Academy
We’re asked what is the lateral surface area of the triangular prism and what is the total surface area of the triangular prism. Pause this video and try to solve this on your own before we work through this together. All right, so first let’s just remin…
Crabzilla - Photographing a “Monster” Crab | Exposure
It has down all the elements: the legs, the pincers, the ice stalks, the antennae. So, I took a few images. The shadow looked amazing, the lighting was great, yet there was just something missing. Coconut crabs are really good indicators of how untouched…
The Soul of Music: Rhiannon Giddens excavates the past | Podcast | Overheard at National Geographic
Foreign Douglas: I’m a producer here at Overheard, and today we’ve got something special for you. Part one of our four-part series focusing on music exploration and Black history. It’s called “The Soul of Music.” A National Geographic explorer will be sit…
Steve Elkins Q&A | Explorer
[Music] There’s a heat there, inscriptions right here. There are, yes, we hit P, guys. Wow, this is awesome! I’ve been doing this for almost 20 years. This project captured my imagination, and to me, it’s a privilege and very exciting to be able to disco…
Multivariable chain rule
So I’ve written here three different functions. The first one is a multivariable function; it has a two variable input, (XY), and a single variable output, that’s (x^2 \cdot y). That’s just a number. And then the other two functions are each just regular …
Probability for a geometric random variable | Random variables | AP Statistics | Khan Academy
Jeremiah makes 25% of the three-point shots he attempts, far better than my percentage for warmup. Jeremiah likes to shoot three-point shots until he successfully makes one. All right, this is a telltale sign of geometric random variables. How many trial…