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

Bubbling Disaster | Science of Stupid


less than 1m read
·Nov 11, 2024

Cracking open a bottle of bubbly isn't just for F1 drivers and stock brokers; it's also the perfect way to kick off a Christmas party. But like F1 drivers and stock brokers, champagne bottles are under an awful lot of pressure—around six times normal atmospheric pressure. That's the same as the tires on a double-decker bus. It is surprising, isn't it?

So, popping the cork can be a hairy business. "Me your blade, hang about, what's he up to?" Well, it's a little party trick called sabrage, and it involves slicing the top off a bottle of champagne with a blade—traditionally a saber. This should be good!

Oh, cracking stuff! What has sabrage got to do with science? Well, let's take a squiz at the physics of fizz. To safely contain all of that pressure, a champagne bottle is made with thick glass, making it very strong. The secret of sabrage is to smartly strike the point of concentrated stress where the seam of the bottle meets the angled rim at the top of the neck.

As glass is a brittle material, it only takes a small knock to propagate a crack. With six times atmospheric pressure just bursting to be unleashed, a small crack quickly becomes a clean break. Before you start slicing your bubbly with the bread knife, I must point out that there is a much easier and far safer way to open a bottle of fizz: you just pull the cork out with your hands—no sabers required!

More Articles

View All
Treating systems (the hard way) | Forces and Newton's laws of motion | Physics | Khan Academy
All right, this problem is a classic. You’re going to see this in basically every single physics textbook. The problem is this: if you’ve got two masses tied together by a rope and that rope passes over a pulley, what’s the acceleration of the masses? In …
How I Bought A Ford GT For $0
What’s up you guys, it’s Graham here. So, a year ago, Kevin O’Leary reviewed my investment portfolio and told me that I should diversify, and I took that advice to heart. So, I bought a 2005 Ford GT. Now I get it, I know what you’re thinking, but let’s r…
Worked example: estimating e_ using Lagrange error bound | AP Calculus BC | Khan Academy
Estimating e to the 1.45 using a Taylor polynomial about x equal 2, what is the least degree of the polynomial that assures an error smaller than 0.001? In general, if you see a situation like this where we’re talking about approximating a function with …
Unlocking The Power Of The "HALO Effect": What You Need To Know
So today I want to talk about the deeper psychology of looking and feeling your best, and I want to talk about something really really interesting: it’s called the halo effect. Halo effect is a psychological phenomenon that has been studied extensively, a…
Graphs of rational functions: zeros | High School Math | Khan Academy
So we’re told let ( F(x) = \frac{2x^2 - 18}{G(x)} ), where ( G(x) ) is a polynomial. Then they tell us which of the following is a possible graph of ( y = F(x) ). They give us four choices here, and like always, I encourage you to pause the video and see …
How to Invest $1.6 BILLION DOLLARS if you win the Powerball Lottery
What’s up you guys, it’s Graham here! So here’s something that’s probably all crossed our minds at some point or another: have you ever been faced with the dilemma of what happens when you win the one point six billion dollar jackpot lottery, and you sim…