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

Drugs for a Fine (Clip) | To Catch a Smuggler | National Geographic


2m read
·Nov 10, 2024

You said this was what, again? Okay, just give me a second to positive for ketamine hydrochloride, which is a DEA controlled substance. It's illegal to transport into the U.S. It's illegal to have in the U.S. without a prescription.

I honestly didn’t know that was in the bags he had some medications in here. Is everything prescribed here? And this one found another baggie of brown salt-like substance. So we're going to have to do our checks and just determine what the substances.

Alright sir. Come right in here. Just put your bags upon the table. We're going to check your body, make sure you don't have anything on talking to pat down. We're going to recheck your bags, make sure we didn't miss anything. And then we're going to process this thing where we're going to go from there right in.

Patting the individual down, we located a small baggie of a white powdery substance inside his right pocket, took it out, asked him what it was. He immediately said, "Oh, I didn't know it was there." So now we're going to go and retest everything and just to verify what we found.

First one, ketamine hydrochloride. Again, ketamine always turns up blue. When we tested cocaine hydrochloride, the third one's MDMA, the white powder turned out to be cocaine hydrochloride. The ten color salt-like substance turned out to be MDMA, and the pink powder is positive for ketamine hydrochloride.

We're just going to put you right back in here. What is going to happen is we're going to charge you a penalty. The penalty is $5,000. We can mitigate it down to $500. This is the one break you're getting. If you want to call us, you pay the $500. You get some paperwork, and you'll be on your way, right?

The passenger was charged a fine. He was allowed to be released upon paying the fine. Some things that led into that were his, you know, his cooperation with us, the amount of substances he had on him. Just in the future, make sure you know what you're bringing in your pockets, in your bags.

Alright. That does happen. Often passengers say, "Oh, I don't know what was inside this bag," but part of our inspection is we ask those questions. Is this your bag? Everything inside belongs to you. So before we even open it up, you're taking responsibility for anything that we find inside.

More Articles

View All
Comparing exponent expressions
So we are asked to order the expressions from least to greatest. This is from the exercises on Khan Academy. If we’re doing it on Khan Academy, we would drag these little tiles around from least to greatest, least on the left, greatest on the right. I can…
Gordon Ramsay Learns to Spearfish | Gordon Ramsay: Uncharted
Spear fishing in Hawaii, I’m like a fish out of water. Thank God I’ve got free diving champ Kimi for a guide. She makes it look so easy. [Music] Damn, she’s good. [Music] Despite my fetching camouflage, I can’t hit a thing. Don’t get frustrated! Oh man, …
How I bought a Tesla for $78 Per Month
I just bought the $35,000 Tesla Model 3, and just like any 28-year-old millennial adieu, I ordered it online without ever having seen it and without ever having driven one before. Here’s what happened: I was browsing YouTube and happened to come across a…
Why I’m Selling Bitcoin
What’s up Wales? It’s Megalodon here, and I have no idea why you wanted me to say that as an intro, but there you go. And now we’re about to take a bit of a twist because I’m selling some Bitcoin. It’s been an absolutely crazy ride, hitting a high of alm…
Adding and subtracting fractions with negatives | 7th grade | Khan Academy
Let’s say we wanted to figure out what (3 \frac{7}{3}) minus (-\frac{7}{3}) minus (\frac{11}{3}) is. Pause this video and see if you can have a go at it before we do it together. All right, now let’s work on this together. You might be tempted to deal wi…
Second partial derivative test example, part 2
In the last video, we were given a multivariable function and asked to find and classify all of its critical points. So, critical points just mean finding where the gradient is equal to zero, and we found four different points for that. I have them down h…