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

Two Bites for the Pin Wheel | Wicked Tuna: Outer Banks


2m read
·Nov 11, 2024

Yo yo, mother load, huh? Mother load! Oh yeah, the tun of God down here is the same tun of God I've been praying to up in Gloucester for years and years. I'm just hoping he shines a little light on me and starts putting some paychecks on my deck.

We're in the spot, Bud. Yeah, oh no! What? Binoculars just broke in half. We can each use one now. Oh man, this would have been so good with our eyes before. Dude, we're just like, huh, that sucks! Dude, that would have been what your eye is that? Oh yeah, baby, there he is! Baby, yeah, yeah, got him!

Oh, got dou double! Got the Double H up like what we wanted. That's what we've been waiting for. Got him on the stick, Big Bite. Got him on... oh, lost him! Know what the heck happened there? Oh, he had to double this what he wanted. At least we got the one still on here. Just keep tight.

Yeah, so rough in the tight. It's just not fair! Is he there? Yeah, where's the ply? I can't see the ball yet. Stretched way out, not seeing the polyball yet. There are two things that can happen here: when you can’t see the polyball, you either got a really big tuna that's holding that polyball underwater, or you've parted it off and that fish is gone and taken that polyball to God knows where. Maybe he's got it down.

Be easy! There's the breaker! Nice, yeah, he's on, buddy! Stay easy on it. Yeah, he's definitely there. That's our guy. That's the one we want, about 100 yards or so. I'm just nervous, 'cause we can't catch anything. We just keep losing them. We'll get this one; this is the one we need, bro.

Still don't see the polyball, dude. What's he doing? What's he doing? Is he dumping it? He's straight down right now, man. Still looking for the polyball; maybe he's gone. Will we break one off there? Yep, what? Oh my God, he broke us off! There's the volleyball and there was some cha too.

Yep, let's set it back out. We lost them. We had just lost the monster! Go figure! Just St. Lock! If we could have caught that fish, it would have been a huge morale booster. Come on, hey, we can't catch a break!

More Articles

View All
Roe v. Wade | National Constitution Center | Khan Academy
Hi, this is Kim from Khan Academy. Today we’re learning more about Roe versus Wade, the 1973 Supreme Court case that ruled that the right of privacy extends to a woman’s decision to have an abortion. To learn more about Roe versus Wade, I spoke to two exp…
Comparing prokaryotic and eukaryotic cells | High school biology | Khan Academy
In other videos, we talk about how cells are the basic building block of life. In this video, we’re now going to talk about the two main categories of cells: prokaryotic cells and eukaryotic cells. So, what I’m going to do here is I’m going to diagram ou…
TIL: Lionfish Jewelry Can Help Save the Ocean | Today I Learned
There are a ton of fish in the sea, but there is one fish in particular that we are working very hard to take out, and that is the invasive lionfish. Lionfish were introduced off the coast of South Florida in the mid-1980s. Lionfish are prolific breeders;…
Big Changes at Y Combinator? An Inside Look with S22 Founders
Foreign expecting a full online kind of experience, and instead we got this. You mean the first annual Sonoma badge kickoff? I love just meeting everyone at the start of the batch, surrounded by really smart people from all over the world. Before I was in…
Graphing circles from features | Mathematics II | High School Math | Khan Academy
We’re asked to graph the circle which is centered at (3, -2) and has a radius of five units. I got this exercise off of the Con Academy “Graph a Circle According to Its Features” exercise. It’s a pretty neat little widget here because what I can do is I c…
Worked example: Merging definite integrals over adjacent intervals | AP Calculus AB | Khan Academy
What we have here is a graph of y is equal to f of x, and these numbers are the areas of these shaded regions. These regions are between our curve and the x-axis. What we’re going to do in this video is do some examples of evaluating definite integrals us…