Consider a box furnace consisting of a cube with side
length L. Compute
all view factors.
Consider a box furnace consisting of a cube with side length L. Compute all view factors.
Consider a quantum particle in a 3D box that is not a cube. It has side lengths: a = 1 Å b = 1 Å c = 2 Å Answer the following: 1. Derive the wave vector k in the terms of nx, ny, and nz 2. find the equation for energy as a function of nx, ny, and nz 3. List the five lowest energies a particle can have in this system and list all the different states for...
A charge q= -90 nC sits at the center of a cube of side length L = 1.15369248 m. Find a) the total flux of the electric field through the cubical surface. b) the flux through each of its faces, and c_ the flux through the surface of a cube that is twice as large, but is not centered on the charge, q.
The Problem: Depress the equation r6r +100 1. Decomposing a cube: Consider a cube with side length (a) Suppose we break the side of the cube at an arbitrary point ryb. This cut triggers the decomposition of the cube into the 8 pieces you have with your manipulative. You will have a cube with side length y and a cube with side length b. Identify the other 6 solids in terms of their dimensions using y and b so that...
13.4+Q and 4-Q charges are placed at the corners of the cube with a side length L Calculate the total energy of the system in terms of Q, k, and L?
5. Consider the following diagram. lo lo lo Io Front view 3-d view Four long wires are arranged in a square geometry. The two wires on the left hand side of the box are carrying a current lo out of the page (the bottom left wire) and into the page (the top left wire). The side of each box has a length of A. What is the magnetic field (magnitude and direction) along the center of the box? a. b....
A cube with side length of L -0.5 m and mass of 500 kg is held by a rope in a tank filled with water (mass density 1000 kg/m"). If the atmospheric pressure is 10' Pa, determine: a. the magnitude and the direction of the total force acted on the top part of the cube, b. the buoyant force on the cube, c. the tension of the rope. nun in the 10-3 m Tone by the 5. A number of...
is inscribed in a sphere of radius r, the length L of a side of the cube is intcharge is placed at the center of the spherical surface, the point charge When a cube is inscribed in a sp a positive electric t the spherical surface to the fux due at the surface of the их Ф c d,here at the spherical surf 12 в B. C. 1 ronnected to a battery while you slide a dielectric b between t
Consider a particle in a box of length L-1 in a state defined by the wavefunction,
Let’s derive an ideal gas law. Let’s start with a cubic box with side-length L. Now assume we have a particle traveling perfectly horizontally towards a single wall. When it collides with that wall, it will turn around and hit the wall on the other side. It will continue to bounce back and forth in this way forever. What is the period of this motion? In other words, how much time does it take for the particle to hit a...
An electron is trapped in a 3D cube of side length 2 nanometers centered at the origin (x, y, and z all can be between -1nm and 1 nm). What points in space would the probability distribution function be at a maxima if Nx = 1, Ny = 2, and Nz = 1? Please explain with detail!