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

Cara Delevingne Pulls Herself Across a Canyon | Running Wild With Bear Grylls


2m read
·Nov 11, 2024

[music playing] OK, you're good, Cara.

You know the bit I said about gravity doing the first bit? Yeah. That's wrong. You're just going to have to muscle it out most of the way.

Oh, no. Hopefully, I'll get across before I get scared. That's what I'm hoping for. So speed is my key, which probably isn't very clever. But whatever.

[grunting] I'll tell you what, this is going to be a workout for her.

Oh, my god. Oh, god, I'm scared. [grunting] Oh, no. [grunting] Oh, [bleep]. This is going to be so long. There's so much friction with the rope and the carabiner over it that each couple of feet is like a pull-up.

[bleep] Oh. Oh. So she's about a quarter of the way and already she's grinding to a halt.

[grunting] Come on, Cara, you can do this. [grunting] Push that device as far forward as you can. There you go. You need both hands. [grunting] Great job. Keep pushing.

[grunting] You can do it. Guys, phhh! [grunting] Oh, god. Come on. Go, girl. You're doing so well. Just inch it out, muscle it out.

[grunting] So close. So close. Keep coming. OK. Come on, you bastard. [grunting] Another 5 foot and you're there.

I'm so close. I'm so close. [grunting] [inaudible]. Come on here. [grunting] Here we go.

[grunting] Ugh! Here we go. Here we go. Ooh!

Oh. Oh, my god. That was really hard. Sweat. Speed is usually my go-to. It was a bad idea, because after I got halfway, it just tore me up-- my core, my arms.

Yeah, that last bit was really hardcore. My stomach is shaking. [laughs] It's good. It's good. Never give up. Never give up. Never give up.

[inaudible] So that was definitely harder work than I anticipated. But our Cara muscled it out. She's got great natural physicality of strength, and most importantly, kind of that never give up spirit. And out here, that is king.

More Articles

View All
Solving quadratics by taking square roots examples | High School Math | Khan Academy
So pause the video and see if you can solve for x here. Figure out which x values will satisfy this equation. All right, let’s work through this, and the way I’m going to do this is I’m going to isolate the (x + 3) squared on one side. The best way to do …
Impeachment | Foundations of American democracy | US government and civics | Khan Academy
What we’re going to focus on in this video is the idea of impeachment: what it is and how it works, and with a little bit of historical background. So before we go into impeachment, let’s just review some key ideas about the US government. We have this i…
Why I won’t retire
What’s up, you guys? It’s Graham here. So, I felt like this would be a really interesting topic to discuss because the subject of early retirement is something I talk about very frequently here in the channel. In fact, actually, when I was 20 years old, b…
Interpret proportionality constants
We can calculate the depth ( d ) of snow in centimeters that accumulates in Harper’s yard during the first ( h ) hours of a snowstorm using the equation ( d ) is equal to five times ( h ). So, ( d ) is the depth of snow in centimeters and ( h ) is the tim…
Supreme Court Shenanigans !!!
In the United States, the Supreme Court is the highest court, given the final say on what laws really mean, and if they’re cool with the Constitution. Well, this power was not given given, but taken. Back in the day, the Supreme Court ruled it is the duty…
Solving equations by graphing | Algebra 2 | Khan academy
Let’s say you wanted to solve this equation: (2^{x^2 - 3} = \frac{1}{\sqrt[3]{x}}). Pause this video and see if you can solve this. Well, you probably realize that this is not so easy to solve. The way that I would at least attempt to tackle it is to say…