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

How Can Trees Be Taller Than 10m?


3m read
·Nov 10, 2024

[Applause] Now, in a previous video, I showed you that you can only suck up a straw that's 10.3 m long. And that's even if you can create a perfect vacuum inside your mouth. If you haven't seen the original video, check it out.

But that raises an interesting question: how can these trees, which are 100 m high, get the water all the way from their roots up to the leaves? The argument, as you're alluding to, is that if you're sucking water out through a drinking straw, for example, you can only have a straw 33 ft long. The reason for this height limit is because the weight of the water in a column must be supported by the pressure difference between the top and the bottom.

So at the bottom, you're going to have atmospheric pressure, and the lowest pressure you can produce at the top would be a vacuum, that is, zero pressure. So atmospheric pressure can support a column of water that is only 10 m high. What's worse is if you were able to create a vacuum, the water would start boiling spontaneously. That's called cavitation, and, uh, obviously that can't be taking place within a tree.

So how are they doing it? Well, we started to develop some different theories. My guess, though, is people talk about this being a continuous water column. And what they, I think when you say that, you think this big, like empty pipe, right? That's what we're picturing. Uh, but I think what's more likely to be the truth is this big tube, which you're saying needs to be filled with water, is actually made up of cells.

The tree effectively has valves in it. So you don't have a column of water that is much higher than 33 feet tall. So, the water is pumped up by, um, osmotic pressure due to differences in concentration of sugars and so on. But each individual stage is just quite a small one. My guess is that it's probably more like a bucket brigade where, once, you know, here we’re at the end, there's sunlight coming in and it heats up the water.

And the water evaporates, and so the water goes off as water vapor, vaporizing off. So now this guy's like, my bucket's empty, I want some more water. And this is a cell; this is a cell here, but this one can give the water there because locally, like, it's surrounded by water, and a little bit of water will go there via osmotic pressure.

Now, another theory is that osmotic pressure at the base could actually push the water all the way up the tree. If the solute concentration is different enough between the roots and the water in the surrounding soil, then water would actually want to push into the roots in order to equalize the solute concentrations. That could create a positive pressure, which would push the water up the tree.

And this hypothesis led me to being challenged to blow water up a tube. Now, the water, as you can see, is Veritasium color. Three, two, one, go! Unbelievable! Stop, stop, stop! Yeah, yeah, nailed it! I hate you, D!

Now, my ability to blow water up that tube was impressive, but I don't really think that a tree would be able to get so much osmotic pressure at the roots that it could push the water up 100 m. Well, some people may be wondering why we haven't talked about capillary action yet. That's due to the adhesion between the water molecules and the walls of a tube. So, you can suck water up through, uh, perforated materials.

Now I'm not sure that the tubes inside a tree are small enough for this effect to have a significant impact, but it may well. I don't want to give you the complete answer yet. Uh, I'd like you guys to tell me what you think and maybe post a video response.

I'll tell you that I had a significant misconception that was stopping me from working this out, so if you can spot what that is, uh, do let me know. And let me give you a summary of the ideas we came up with:

One, that the tree does not contain a continuous water column.

Number two, osmotic pressure at the roots may be pushing the water up the tree.

Number three, osmotic pressure throughout the tree, uh, helps pull the water up.

And number four, capillary action.

So let me know what roles you think those different factors play in allowing a tree to draw the water up 100 m. And if you don't want to do that work, then subscribe to the channel and I'll post the answer in a week.

More Articles

View All
How I Became Rich l #shorts
And what I remember about that experience, I wasn’t thinking about the money at all. We were competing with many companies around the world, and we were winning, and we were crushing it. So I woke up one day when the deal had closed, and I realized I’m ri…
The Lost City of Chan Chan | Lost Cities with Albert Lin
I’m headed to the lost city of Chanchan, once the beating heart of the mighty Chimu Empire. Is that a pyramid? I think that’s a pyramid, a pyramid at Chanchan. Can I find answers inside the city walls as to why the children had to die? Built over a thousa…
Safety Sealing a Jar of Smoke
Let’s make a fresh jar of smoke. The problem with old jars is their safety buttons are popped up. Everyone can tell they’ve been opened. But you can reverse this by sparking up some combustion. Dump the flame in the jar, and the flame will turn oxygen int…
15 Subtle Hints That Success is Right Around the Corner
At some point in your journey, you will hit certain milestones that tell you you’re getting closer to your big goal. This video breaks down exactly what those milestones are and what will give them away. Most people quit because they don’t know what to lo…
The MILLIONAIRE MINDSET Explained (Become Successful Today!)| Shark Tank's Kevin O'Leary
Things that interest you give you lots of energy. Things you don’t want to do, you keep procrastinating, which is horrible. Nobody says, “Hey, you’re doing a great job.” I just want to send you an email. They say, “Here’s five problems I’m having right no…
Worked example: Calculating partial pressures | AP Chemistry | Khan Academy
We’re told that a 10 liter cylinder contains 7.60 grams of argon in gas form and 4.40 grams of molecular nitrogen, once again in gas form at 25 degrees Celsius. Calculate the partial pressure of each gas and the total pressure in the cylinder. Alright, s…