![]() The air is going along the surface, not through the surface. Traveling through that net in a given amount of time? Well now very little to zero air is gonna be traveling through that net in any given amount of time. But it's the same net, and you're to make it like this. So what if you were to take the same net and you were to make it like this. That the air is going in the same direction of the surface. Now, what if you were to take the same net and instead of the direction of the air being perpendicular to the surface, be normal to the surface, what if you were to take the net and reorientate it so And this is all relative to my first one. Less fewer molecules traveling through the surface Molecules are the same, and they're going in the same direction. Now what if I were to put that same net and move it up to this high altitude, right over here? That high altitude. Why is our flux increase? Because, well, the density is the same, but in any given amount of time I'm gonna have more things Net a little bit to the right where the density is the same, but the particles are just moving faster. Some type of theoretical net that actually does not But what if we were to take that same net. And so this would have someįlux associated with it. In a certain amount of time? We could say how many molecules are traveling in say, each second. And if we think about the flux, we would say, well how much air is traveling through that net Let's say you were to put a net right over right over here, right over here. And the thing about flux, really of any form, you have to think about a surface. But the trend in the velocity vectors, when I go from the left to the right is roughly the same. We see that in general,Īll of the air is moving in that general direction, But as we move more in that direction, the air is moving faster. Let's say the air on this side is moving is moving at let's say, a medium velocity. And so let's say that the air, let's say the air is. I don't have to drawĪll the air particles, but you get the sense. And let's say the air isĭenser near the bottom of this volume of air, so there's more air down here than there is up here, which is generally true. So if you imagine that this is, this is, I'm just defining a How much of something is flowing through a surface So, first of all, when peopleĪre just talking about flux, and this is the easiest way that I know how to conceptualize it. And then think about how it applies to the idea of magnetic Magnetic Flux. They help engineers and scientists analyze and design magnetic systems, such as transformers, electromagnets, and MRI machines, by providing insights into the magnetic field’s strength and distribution.Wanna do in this video is give ourselves an introduction or an intuition for the In other words, a smaller area results in a higher magnetic flux density at that specific location.įlux Density Calculators are essential tools in various fields, including electrical engineering, electronics, and physics. The formula shows that the magnetic flux density is inversely proportional to the area over which the flux is spread. To calculate the magnetic flux, you need to determine the number of magnetic field lines passing through a defined area. Area (A) represents the surface area perpendicular to the magnetic field lines through which the magnetic flux passes, typically measured in square meters (m²).Magnetic Flux (Φ) is the total magnetic flux passing through a given surface or area, measured in webers (Wb).Flux Density (B) is the magnetic field strength at a specific point, measured in teslas (T).The formula for calculating magnetic flux density is derived from the definition of magnetic flux (Φ) and is as follows:įlux Density (B) = Magnetic Flux (Φ) / Area (A) Magnetic flux density represents the strength of the magnetic field and is measured in units called teslas (T). A Flux Density Calculator is a tool used in physics and engineering to determine the magnetic flux density, often referred to as “B,” at a specific point in space around a magnetic field source.
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