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

'This Is Karma, Ladies And Gentlemen!': Dana White Speaks During Trump Victory Celebration

2m read
·Nov 7, 2024

We also have a Manda White who has done some job. He's that tough guy. So Dana started UFC and, uh, came to me. Do you mind if I use your? Nobody wanted to give him a ring because they said it's a rough sport—a little rough. I helped him out a little bit, and I went, and they said, "This is the roughest sport I've ever seen." But I began to like it, and he loved it.

Nobody's done a better job in sports, and you know, he's a very, uh, motivational kind of a guy. What he does, he gets these fighters, and they really go at it. It's become one of the most successful sports enterprises anywhere at any time. It's doing so well. I'd like to ask Danny just to say a couple of words because people love to hear from him.

[Applause] Nobody deserves this more than him, and nobody deserves this more than his family. This is what happens when the machine comes after you. What you've seen over the last several years—this is what it looks like. Couldn't stop him; he keeps going forward. He doesn't quit. He's the most resilient, hardworking man I've ever met in my life. His family are incredible people.

This is karma, ladies and gentlemen. He deserves this; they deserve it as a family. I want to thank some people real quick. I want to thank the Nel boys, Aiden Ross, um, uh, uh, Theo Vaughn, Bsing with the boys, and last but not least, the mighty and powerful Joe Rogan.

Thank you, America. Thank you. Have a good night. That is a piece of work. Now he's an amazing—he's really an amazing guy.

God's Thieves | Saints & Strangers
Connecting limits and graphical behavior | Limits and continuity | AP Calculus AB | Khan Academy

More Articles

View All
Multiplying & dividing powers (integer exponents) | Mathematics I | High School Math | Khan Academy
Let’s get some practice with our exponent properties, especially when we have integer exponents. So let’s think about what ( 4^{-3} \times 4^{5} ) is going to be equal to. I encourage you to pause the video and think about it on your own. Well, there’s a…
Solving two-step word problems involving adding and subtracting decimals | Khan Academy
We are told it takes Ally a total of 51.84 KM to get to work. She travels 6.07 km by car, 1.3 km by walking, and the rest by train. How many kilometers is Ally’s train ride? Pause the video, have a go at it before we do it together. Okay, so if we were t…
Equivalent ratios in similar shapes | Transformational geometry | Grade 8 (TX) | Khan Academy
We’re told that quadrilateral ABCD is similar to quadrilateral STUV. So what we’re going to do in this video, this isn’t a question; this is just a statement right over here. But what we’re going to do is think about what does similarity mean? What does i…
Analyzing related rates problems: equations (trig) | AP Calculus AB | Khan Academy
A 20 meter ladder is leaning against a wall. The distance ( x(t) ) between the bottom of the ladder and the wall is increasing at a rate of 3 meters per minute. At a certain instant ( t_0 ), the top of the ladder is a distance ( y(t_0) ) of 15 meters from…
Always investigate the airplane’s history before making a purchase.
One thing, when we’re selling an airplane, people always need to know what’s the history of the airplane. How do we know that the maintenance is correct, the pedigree is correct? How it’s been maintained or where it’s lived, location, or in a hangar? We …
Lagrange multipliers, using tangency to solve constrained optimization
In the last video, I introduced a constrained optimization problem where we were trying to maximize this function f of x y equals x squared times y, but subject to a constraint that your values of x and y have to satisfy x squared plus y squared equals on…