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

The power of 'yet' with Zoe and Elmo from Sesame Street


2m read
·Nov 11, 2024

Okay, you're almost ready. Oh wait, I'm almost ready. Okay, um, there you go. Okay, ready? And the zombie mobile! Three, two, one... oh! One baby boy! I almost want to work. Mine didn't work. I, I need a do-over.

All right, three, two, one... it didn't work again. Well, you know, that's okay, Zoe. Oh, Zoe can play with Elmo's— that works great! Well, thanks, Elmo.

Oh boy, I guess I'm just no good at building ramps. I'm sorry. Oh hi, Elmo! Hi, Zoe! Hi, Mr. Spell! What's wrong, Zoe? Oh, my ramp doesn't work. I'm just gonna go play with Elmo's rail.

Oh, hold on a second! Any great engineering project is going to involve some trial and error. It's not that your ramp doesn't work; it's just that it doesn't work yet. That's the power of yet!

Oh, Mr. Sam, is that like a superpower? Kind of, Elmo. It's a superpower that we all have. It's the idea that mistakes aren't bad and that we learn from them, so we keep trying.

But I tried my ramp twice already! Well, what did you try differently the second time? Well, nothing. Well, why don't we look closer and see if we can try a different approach? And even if that doesn't work, it's okay. We'll learn from it.

Okay, well the Zoe mobile crashed right here. Yeah, so maybe I need to just fill this hole. That's a good idea! Oh, I think I have a block that'll do just the trick. Oh wait, there you go, Zoe. I like the way you're thinking, like the great engineer that you are!

Ah, all right, here let me try. Okay, come here, Zoe mobile. Here we go! Oh no! Oh, that's it! I'm just giving up! No, no, no, no, no! Not if you believe in the power of yet.

You know how your muscles get stronger when you exercise? Oh yeah, I'm super strong, watch this! Exactly! Making mistakes and coming up with solutions to solve your problems is exercise for your brain. It's brainer size! Right! When you believe you can do it and you keep trying, that's when your brain is growing and you're learning new things.

Wow, it's called a growth mindset! Ah, okay, well then I'm gonna try again. That's okay, Zoe. That time the Zoe mobile crashed right here, right? So maybe if I get rid of this block... hey, look at that! Nice straight line all the way down. But that'll do it!

Here, let me try. Okay, come here, Zoe mobile. Here we go! Good job, Zoey! Oh boy, the Joy mobile! One circle thing! Can Zoey make Elmo's ramp taller and faster too? Let's do it together!

Great job, guys! I'm so proud that you kept trying. You weren't afraid to make mistakes, and because of it, we all learned a ton. Yeah, and that's the power of yes!

Come on, Zoey, let's play! All right, okay, so maybe if there's like something here...

More Articles

View All
Ask Sal Anything! Homeroom with Sal - Tuesday, October 19
Hi everyone, welcome to today’s homeroom live stream. Uh, today it’s just going to be me, so we’re going to do another ask me anything. So if you have any questions for me, literally about anything, start putting them on the message boards on Facebook or …
Derivatives of tan(x) and cot(x) | Derivative rules | AP Calculus AB | Khan Academy
We already know the derivatives of sine and cosine. We know that the derivative with respect to x of sine of x is equal to cosine of x. We know that the derivative with respect to x of cosine of x is equal to negative sine of x. So, what we want to do in…
Inside the Svalbard Seed Vault
So this is like the world’s most important freezer? It is. Really. laughs The most important room in the world, someone has said. These are pretty big claims for a place located just 1300 km, or 800 miles from the north pole. But then, this is no ordinary…
The Trolley Problem in Real Life
Excuse me. You know, if I had been driving, that would’ve been pretty dangerous. Every time you sneeze, your eyes close for about one second, which means if you sneeze while driving at, say, 70 miles per hour times 5,280 divided by 60 divided by 60, you w…
Absolute minima & maxima (entire domain) | AP Calculus AB | Khan Academy
So we have the function ( G(x) = x^2 \cdot \ln(x) ), and what I want to do in this video is see if we can figure out the absolute extrema for ( G(x) ). Are there ( x ) values where ( G ) takes on an absolute maximum value or an absolute minimum value? Som…
Finding the 100th term in a sequence | Sequences, series and induction | Precalculus | Khan Academy
[Instructor] We are asked what is the value of the 100th term in this sequence, and the first term is 15, then nine, then three, then negative three. So let’s write it like this in a table. So if we have the term, just so we have things straight, and t…