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

Khan Kickoff Pep Talk: Akbar Gbajabiamila


2m read
·Nov 10, 2024

Khan Academy students, what's going on? It's Akbar Bajabiamila, host of American Ninja Warrior. I just wanted to check in with you guys, but also to wish you a happy new year. It's 2021.

Things are going to be a lot different, and I know in 2020 things got crazy, right? We had the isolation, and a lot of us were struggling, going through the ups and the downs. Things at home were starting to change because of COVID-19. Well, this is a new year, a new mindset.

As you can see, I'm inside of my office, and you can see some of my football jerseys. What I love about football, what I love about American Ninja Warrior, is that you constantly have obstacles that you have to overcome. That is going to happen regardless if it's a good year or a bad year, that we saw—and I put in quote because that's all relative—that we saw in 2020.

So, my coach used to tell me this, and I truly do believe this: tough times don't last, but tough people do. And to be tough, what does that mean? Does that mean you have to growl? Like, no. What it means is that you're willing to accept the challenges that are in front of you. You're willing to go with the ups and the downs, but you're also knowing that you have this trajectory; you're going up.

So, to the Khan Academy students, I say this to you: be an American Ninja Warrior in the classroom, at home, during your personal life, whatever it is that you're going through. Have that mindset that is, "I will overcome." You're going to overcome whatever those obstacles.

And then, when I see you at that buzzer, when you get up that warp wall in life, in school, and in your personal life, and you hit that buzzer, I'm gonna say, "I see you! I see you hitting that buzzer!"

So, take on 2021 with a new mindset, a new attitude. Don't look in the past; it's just something for you to reflect on and move forward. I'll leave you with this: take every stumbling block—in school, in life, and whatever—and turn it into a stepping stone.

You got that? Stumbling block into a stepping stone—that's your challenge for 2021. Alright, you guys are Khan Academy Ninja Warriors! Have a great school year, and we'll talk soon.

More Articles

View All
See the Remarkable Way This Veteran Is Healing from War | Short Film Showcase
I don’t consider myself a marathon runner. I’m not like the elite guys from Kenya and all those countries; that’s basically all they do. I’m a working man. I get up and go to work every day. I serve people, and that’s the most rewarding thing about my job…
THE ULTIMATE STOIC GUIDE ON HOW TO BE HAPPIER IN LIFE | STOICISM INSIGHTS
Welcome back to Stoicism Insights, your guide to unlocking the wisdom of the ancients for a modern world. I’m thrilled to have you join us once again as we embark on a journey of self-discovery and introspection. Today we’re diving deep into the heart of…
Constitutional compromises: The Three-Fifths Compromise | US government and civics | Khan Academy
[Instructor] In the last video, we discussed one of the compromises made at the Constitutional Convention, the compromise of the electoral college. In this video, I want to discuss a different compromise: the compromise over slavery. Now, you’ll remembe…
Calculating gravitational potential energy | Modeling energy | High school physics | Khan Academy
In previous videos, we have introduced the idea of energy as the capacity to do work, and we have talked about multiple types of energies. We’ve talked about kinetic energy, energy due to motion. We’ve talked about potential energy, which is energy by vir…
✈️ The Maddening Mess of Airport Codes! ✈️
There are thousands of airports connecting cities across countries and continents. Yet, with just three letters from AAC and BBI to YYZ and ZZU, both me and you and our bags root round the world as unambiguously as practically possible: airport codes. If…
Graphing square and cube root functions | Algebra 2 | Khan academy
We’re told the graph of ( y ) is equal to (\sqrt{x}) is shown below. Fair enough, which of the following is the graph of ( y ) is equal to ( 2\times\sqrt{-x}-1 )? They give us some choices here, and so I encourage you to pause this video and try to figure…