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

Mysterious Purple Blob Surprises Scientists | National Geographic


2m read
·Nov 11, 2024

[Music] I think you almost walked me through the rocks. I got it. I think we got little clams there. You have like that dark purple blob on the left. Purple, purple blob, purple blob, blob is a purplish, teeny tiny mama octopus.

Yeah, come in my fingers for it. It has it, it what is that? I actually have, I don't know what that is. Could that be a salp or a type of a tunicate? I'm just thinking of the planktonic kind that are sort of lumpy and thick like that. I'm stumped.

Yeah, I have no idea. I can't even hazard a guess. A fer? A purple? Are you okay to get it? How's the ship? Oh, they do move quickly.

Yeah, I think we just are we going to grab it? Yeah, okay. Bridge, nav, can we move 5 m south and hold position? Unless, we might get, we might be in an all-out battle here right now.

All right, is this zoom again? Come on, almost never refer. What if it's an egg sack of some sort? It could be, I mean, just it's got a little embryo type thing inside. Maybe it's a spider egg sack.

Let's leave it then, we don't want to mess with spider. Maybe. I mean, I usually have them on their underbelly and their abdomen. They carry them around.

Yeah, so how do we get it? Lee? Suction, suction. All right, in my voice. Did you hear us? A slurp! Is it small enough to slurp, or do we need to put it in a bio box?

Lasers! I think it should be small enough. I think, yeah, some lasers. Laser! And we don't want to clog the slurp. Let me adjust to there, like 4 cm maybe.

Oh, what is so alien? Like, it looks like a disco ball right now with the lasers next to it. Michael, did you hear Lee's question? No, what's the diameter of the slurp?

You know what? I'm not too sure. When did you, no, I don't know exactly. Well, I can put up against it before I draw on suction. We’ll see if it fits.

Yeah, I don't know if it's squishy. It might be squishy. I'll keep them both. You ready for the suction? Yeah, let's see. Ready? [Music] Go!

Wow! Wait for it, wait for it. We waiting? Where is it? Sediment. Sediment? Well, what is it?

Oh look, it's flat on the bottom! What is it? Oh, come on! I reckon it's some kind of Daran, do you think?

Yeah, it looks wow! It was that easy to ID? Come on, no, no, no! Let's see, that's still live! SP.

More Articles

View All
Gupta Dynasty | World History | Khan Academy
In previous videos, we talked about the emergence of the Morya Empire around 322 BCE, shortly after the invasion of Alexander the Great, as the first truly great Indian empire that unifies most of the Indian subcontinent. Now, that empire eventually falls…
Comparing proportionality constants
We’re told that cars A, B, and C are traveling at constant speeds, and they say select the car that travels the fastest. We have these three scenarios here, so I encourage you to pause this video and try to figure out which of these three cars is travelin…
Worked example: problem involving definite integral (algebraic) | AP Calculus AB | Khan Academy
We are told the population of a town grows at a rate of ( e^{1.2t} - 2t ) people per year, where ( t ) is the number of years. At ( t = 2 ) years, the town has fifteen hundred people. So first, they ask us approximately by how many people does the popula…
Building a Startup is About Solving a Problem - Avni Patel Thompson of Poppy
Hi everyone! Good afternoon! How’s everyone doing? Oh, this is really great. I’m so excited to be here today. My name is Anne. I’m the co-founder and CEO of Poppy. We’re building the modern village by connecting vetted caregivers to families when they nee…
Why The Stock Market JUST Dropped
What’s up, Graham? It’s guys you here, and I know I always preach the age-old sayings: don’t time the market, buy and hold; time in the market beats timing the market; the stock market is not the economy; and the market can remain irrational longer than y…
Factoring using polynomial division: missing term | Algebra 2 | Khan Academy
We’re told the polynomial ( p(x) ) which is equal to this has a known factor of ( x + 6 ). Rewrite ( p(x) ) as a product of linear factors. Pause this video and see if you can have a go at that. All right, now let’s work on this together. Because they gi…