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

Galileo the Scientific Parrot


2m read
·Nov 10, 2024

Okay, so we're at the University of Sydney to experiment with Dr. Phil's dead bird. He's a famous scientist, this guy. He helped us out back in, uh, the 16th century, I think. Uh, the 17th century, isn't it? 17th century, 1600s.

Thank you! Galileo was, uh, was discussing gravity. A lot of people, of course, thought that different things fell at different rates. But Galileo said, "No, no, no, no, no! Gravity is the same for all bodies, no matter how heavy or light."

Um, so we're going to prove that right now, aren't we? Okay, let's give it a shot. Yeah, so, um, young, uh, Galileo here is going to lend us a feather. The feather's very light, but it's still going to fall at the same acceleration as this coin made of metal.

So you're telling me they're going to accelerate together towards the ground? That's right! And you know, I don't believe you. How could you? I'm a scientist!

All right, so let's do the experiment. Let's see what happens. Yeah, one, two, three... That's actually going upwards!

All right, so what was happening there? Obviously, they didn't accelerate down at the same rate. Well, maybe there's some other factors going on here. What do you reckon?

Maybe! Or maybe it's, uh, it's the dead bird's fault! Maybe it's the dead bird's fault; he was blowing up, blowing its air. Maybe we need to get rid of the air. What do you reckon?

Okay, let's get rid of the air and see what happens. As it happens, we've got a vacuum pump here. Okay, so if we put this feather and this coin in here, seal it up, then we can pump all the air out.

All right, let's do it! So we're sucking all the air out now, coming out of the pipe, down the tube, out of here, through the air. So, so, uh, we're really getting rid of most of the air, so there'll be no wind resistance as the feather falls this time.

It's kind of like a vacuum cleaner, but it really sucks! All right, so, uh, let's try it out. Let's see if, uh, they accelerate at the same rate now. Right? You ready for this?

Yep! One, two, three... Wow! They did fall at the same rate!

More Articles

View All
The Peloponnesian War | World History | Khan Academy
As we’ve already seen, the fifth century BCE starts off with Athens and Sparta and various Greek city-states fighting on the same side against the Persian invaders. But as we saw in the last video, as soon as the Persians are dealt with, tensions start to…
Interest Rate Cuts Have Begun.
The time has come for policy to adjust. The direction of travel is clear, and the timing and pace of rate cuts will depend on incoming data, the evolving outlook, and the balance of risks. Well, you heard it folks, that is Jerome Powell, the Chair of the …
Peter Lynch: How to Turn $10,000 Into $100,000 in the Stock Market
The goal of this video is to help you find stocks that have 10x return potential. One of my favorite investors of all time, Peter Lynch, calls these type of stocks “10 baggers.” These are the type of investments that pay off so well that they make investo…
Motion along a curve: finding rate of change | Advanced derivatives | AP Calculus BC | Khan Academy
We’re told that a particle moves along the curve (x^2 y^2 = 16), so that the x-coordinate is changing at a constant rate of -2 units per minute. What is the rate of change, in units per minute, of the particle’s y-coordinate when the particle is at the po…
We Are All Related
Hey, Vsauce, Michael here, and you guys are my family. Scientifically speaking, geneticists tell us that every single person on earth is, at the least, 50th cousins with everybody else on earth. It kind of has to be that way. Think of it like this—you ha…
Parametric curves | Multivariable calculus | Khan Academy
More function visualizations. So, let’s say you have a function; it’s got a single input T, and then it outputs a vector. The vector is going to depend on T. So, the X component will be T times the cosine of T, and then the Y component will be T times the…