physicsstooge said:"Consider Gauss's law."
I suppose the setup in this particular case that is confusing me. I'm probably making it harder than what it needs to be. I instinctively want to say it's the E * the Area of the cube, but that's not right.
That's pretty close. More precisely, the net flux through the cube is the sum of [itex]\vec{E}\cdot\vec{A}[/itex] over the entire surface of the cube. What does Gauss's law tell you about the net flux through some volume?physicsstooge said:I instinctively want to say it's the E * the Area of the cube, but that's not right.
physicsstooge said:"What does Gauss's law tell you about the net flux through some volume?"
Sum should be zero. I knew I was making it harder than it was.
The total flux through a small cube is the amount of energy, mass, or any other quantity passing through the cube per unit time. In other words, it is a measure of the flow of a physical quantity through the cube.
The total flux through a small cube can be calculated by multiplying the area of the cube's face by the magnitude of the quantity passing through it per unit time. This calculation is based on the fundamental principle of flux, which states that the flux through a surface is equal to the product of the area of the surface and the component of the quantity perpendicular to the surface.
The total flux through a small cube is affected by several factors, including the size and shape of the cube, the magnitude and direction of the quantity passing through it, and the properties of the medium through which the quantity is passing. Other factors such as temperature, pressure, and concentration gradients may also impact the total flux.
The concept of total flux through a small cube has many practical applications in various fields of science and engineering. For example, it is used to study the flow of fluids through pipes and channels, the movement of particles in a magnetic field, and the transfer of heat and mass in chemical reactions. It is also an important concept in understanding the behavior of electromagnetic waves and the distribution of energy in a given space.
The concept of total flux through a small cube is closely related to the laws of conservation of energy, mass, and momentum. In many physical systems, the total flux through a small cube is conserved, meaning that the amount of a certain quantity entering the cube is equal to the amount leaving the cube. This fundamental principle is essential in understanding the behavior of various physical processes and phenomena.