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Class 9 Physics (India)
Course: Class 9 Physics (India) > Unit 3
Lesson 4: Thrust & pressurePressure & thrust
What are thrust and pressure? Well, that's exactly what we will explore in this video. We will also learn the formula and units of pressure, by taking various examples. Created by Mahesh Shenoy.
Want to join the conversation?
- What is the direction of thrust? Is it downwards? My teacher said that it is downwards in solids and upwards in liquids and gases?(1 vote)
- Thrust can be in any direction, just that it is perpendicular to the surface it is applied on.
I think your teacher's explanation isn't a proper and correct way to explain stuff. Solids at rest are only pulled by gravity, hence their thrust is downwards. However, fluids (i.e. liquids and gases) apart from being pulled by gravity, also exert thrust of the walls of their container due to their ability to flow. This thrust is exerted on all walls irrespective of the wall being upwards or downwards or sidewards. (in case of liquid, it is not exerted on the upward wall because liquid particles don't have enough kinetic energy to jump up against gravity. However, the liquid will exert upward thrust if something is immersed in it i.e. buoyant force)
Hope that helped. Feel free to comment if you need further help :)(2 votes)
Video transcript
- [Instructor] Have you
seen these people who sleep on a bed full of nails? And to make things more
dramatic will have an assistant to hammer on them? Why doesn't it hurt? Or have you wondered why
military tanks have these chains? Why don't they just have wheels like any other normal vehicles? Now, these two things
might seem unrelated, but they can be answered by using one single concept of pressure. And so in this video, let's
explore what pressure is. To understand pressure let's
ask some more questions, but this time a little day-to-day life. For example, when you hammer onto a nail, then it can puncture
this wooden board, right? But what if you were to
keep the nail this way and let's say you put
the same amount of force. Do you think now it would
be able to puncture through? No, right? It won't. But why? Well, you might say, well if you want to to puncture through it you need to keep the
pointed end over there. But why? Think about this. Let's take another question. If you want to chop a tomato
you can easily do that by using a knife. But instead let's say you used a finger. And you put the same force as before. Now you can't chop it. Again, why? Even though you're putting
the same force as before why can't you chop this time? Well again, you might say,
well that's because, you know, a knife is very sharp
and our fingers aren't. And so to cut something,
or puncture something, it's important that it has to
be very sharp, or very pointy. But why? Well, let's look at these examples a little bit more carefully. So if you take the hammer example, whether you keep the nail
this way or this way, if you bang on this nail with
the same force, let's say, then in both these cases
the nail will start putting a force on the board. And if you bang with the same force, you bang with the same force, then they also put the same
force on the board, right? But, over here, because it is very pointy, the contact area is so
small and as a result all the force gets concentrated into that tiny spot, tiny area. But over here, because
the contact area is big, much bigger compared to over here, that force gets divided
over that large area and it starts acting over that large area. And as a result, if you now compare the amount of force that appears on the same spot as before, look. That force has reduced significantly. Because it got divided. And that's why it's harder to
puncture through over here. And the same thing will happen
in the tomato case as well. When you use a knife and put a force, then all that force gets
concentrated into a very tiny area because the knife is very
sharp, very tiny area. But because your finger is not so sharp, the base area of your finger is so wide, so large compared to the knife, that entire force gets
divided over a large area, and as a result the amount of force that appears on the same
slice of the tomato as before is significantly small. And so, it seems that if
you want to cut something or if you want to puncture something, then it's not just the force that matters, but that force has to
be very concentrated. How concentrated that force
is, that's what matters. And that's what we call pressure. Pressure can be thought of as how concentrated your force is. And how do we calculate it? Well, just like over here we saw, that we are basically
calculating how much the force gets divided over the area. Mathematically, also,
pressure, P, is calculated as the force divided by the area. So, in both these cases, when the objects are very sharp, the contact area is very small. And so the pressure that
they experience is large. And that's why they are able
to cut and puncture through. On the other hand, if the contact area is very large, even though you put the same force, notice, the pressure becomes very small. So in these cases the
pressure was very small and that's why it was
not able to cut through. So to cut something or
to puncture something you need to have high pressure. Not just the force, but high pressure. The force has to be very concentrated. Okay now, before we proceed, let's quickly look at its units. What do you think would
be the units of pressure? Can you pause the video and
think about this for a while? All right. Well, force has a units of newtons. And area, the standard
unit is meters squared. And so pressure is calculated
in newtons per meters squared. Which means it tells us how
many newtons of force is acting for every meters squared of area. And newton per meters squared
is also often called Pascal, named after the French scientist. But don't worry too much
about the units right now, because we will solve
problems in another video, so it will be more clear over there. Anyways, now let's see if
we can use this concept to answer our original question. So if we come back to
the bed of nails example, usually we look at that bed and say, oh my God, there are so many pointy nails! Won't it hurt? But the point is because
there are so many nails, it doesn't hurt. I mean, if you ever sleep on such a bed, and I don't encourage that. It is a little dangerous, so
please don't try this at home. But if someone were to sleep on this bed made of so many nails, then that bed has to
support his or her weight. So it has to push up on that person. But because there are so many nails, that force gets divided
over all the needles. And as a result the force acting on each part of that person's
body would be pretty small. Which means the pressure
over here is pretty low. But imagine what were happen
if there were less nails. Now, one might think less
nails means better, right? Less pointy surfaces. But it's actually worse! Because if there are less nails, then the amount of force is the same, but now that force gets
concentrated over these fewer nails, and as a result the pressure
becomes much higher, and that could really hurt. Okay. What about the tank? Can you now pause the
video and think about why a chain is needed for this tank. Tanks are very heavy. That's the clue. Did you get it? Well, it's to lower the
pressure on the ground. Let's see how. If you were to zoom in
close to the wheels, imagine if there was no chain over here. Then the wheels would be directly touching the ground, right? So what? Well, if the wheels are
directly touching the ground, look at how tiny the contact areas are. And so all the weight of the tank, that huge force, will now be concentrated
in these tiny spots. Just like a needle. And as a result there will
be a very high pressure on the ground and that
pressure could actually kind of break that ground. And so if there was no chain, there's a good chance that the tank would actually get a little buried under the ground and it will
be pretty hard for it to move. But if you put a chain like that, then when you put a chain over here, now the force is still the same, okay? Because the weight of
the tank has not changed. But look at the contact area. Ooh, that increases significantly. There's a huge contact area
now, the force gets divided, and as a result the pressure gets lowered. That's the whole idea. Now before we wind up, one small detail that I missed
out, just a naming thing, is that we said pressure
is force over area, right? But what's important is that that force that we are applying
needs to be perpendicular to the surface. It has to be perpendicular to the surface. Only then you press against that surface and you'll apply pressure. Imagine if you had
hammered the nail this way, applying the force in this
direction somehow, let's say. Then what would happen? It would not apply any pressure, right? The nail would just slide on its surface. Now, regardless of how
concentrated that force is it will apply absolutely no pressure. Isn't it? And so, pressure only makes sense when you're applying force
perpendicular to that area. Perpendicular to that surface, okay? And your textbooks give a name
to this perpendicular force. I don't know why. But whenever the force is
perpendicular to the surface your textbooks give a name to it and it's often called thrust. And so you might see
sometimes in your textbooks that are done pressure
as thrust over area. But don't worry too much about that. Thrust is nothing but the force, which is perpendicular to the surface. And that's pretty much it. So, what did we learn in this video? We saw whether your
force can cut something or puncture something depends
upon how concentrated it is. And that's what we call pressure. And because pressure is
all about calculating how much the force gets
divided over a given area we calculate it that way. We calculate it as force
divided by the area. And a small detail is that
when you are applying pressure, your force must always be
perpendicular to that surface. Just to distinguish that
from any other force, just to tell that that force
needs to be perpendicular, sometimes books will call that perpendicular force as thrust. And from this we could
work out its units as well. And now you finally know why sleeping on your favorite pillow is so comfortable. But it is so uncomfortable
to sleep on a hard brick.