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

Huge Whip Spiders Wear Nail Polish for Science | Expedition Raw


2m read
·Nov 11, 2024

You want me to catch this one?

We're looking for wig spiders tonight because they have a remarkable navigational ability. Yeah, yeah, yeah, you got them. They come back each night faithfully to the same little refuge site and this large tree that you've seen a little bit of. If you don't get it, they usually disappear into the tree crevices and that animal is lost for the night.

No, no, very aggressive. They can draw blood, and you got to tough it. Once you have the animal, you're not going to drop it just because it's pinching you.

We take this animal right now. All we do is use superglue, and we're going to put this radio transmitter on. Don't speed on that. Going to take it about 10 m away to a place it's never been to before and see how successful it is navigating back to the tree where we found it.

You generally see them progressively moving closer to the home tree over a series of days. There's a guy that was away 10 m, and he's pretty much exactly in the same spot when we captured it. It's pretty flippin' remarkable. It becomes reminiscent of the kinds of things that homing pigeons do and sea turtles do.

What sensory information are they using? Are they smelling their way back? Are they seeing their way back? Are they hearing their way back?

So, for some of the animals that we've captured, we're going to cover the tips of their antenna form legs with nail polish. And the question is, do you get back? They can't. It implies that smell and touch information is crucial for these animals to figure out how they're going to get their way back home.

It's really, really exciting to look at how a true kind of navigational system can evolve with a relatively simple nervous system that these guys have.

This is the big guy, right?

More Articles

View All
Integrating power series | Series | AP Calculus BC | Khan Academy
So we’re told that ( f(x) ) is equal to the infinite series we’re going from ( n = 1 ) to infinity of ( \frac{n + 1}{4^{n + 1}} x^n ). What we want to figure out is what is the definite integral from 0 to 1 of this ( f(x) ). And like always, if you feel i…
How Much Money Would It Take? | Brain Games
To find out what it would take to get someone to change their beliefs, we’ve asked several people of various backgrounds to take part in a little experiment. “Hey, hi, welcome to bringing, as my friend.” “Thank you!” “So I’m gonna ask you a series of q…
Introduction to photoelectron spectroscopy | AP Chemistry | Khan Academy
In this video, we’re going to introduce ourselves to the idea of photoelectron spectroscopy. It’s a way of analyzing the electron configuration of a sample of a certain type of atom. So what you’ll often see, and you might see something like this on an ex…
Area model for multiplying polynomials with negative terms
In previous videos, we’ve already looked at using area models to think about multiplying expressions, like multiplying x plus seven times x plus three. In those videos, we saw that we could think about it as finding the area of a rectangle, where we could…
Elad Gil Shares Advice from the High Growth Handbook, a Guide to Scaling Startups
The first question I wanted to ask you: the book is called High-Growth Handbook, not the High-Growth Hanjo, just High-Growth Handbook. Given that so few companies ever make it to high growth, you know, thousands of employees, why should an average entrepr…
Assignment Reports on Khan Academy
This video will highlight how to monitor student progress with assignment reports on Khan Academy. The assignment score report is a tool for teachers to view and analyze their students’ performance on assigned tasks. Start by selecting the class from you…