Two dipoles of moments P₁ = 40ñɛ(3āx — 2āy)[C.m] at (3, 2, 1) and P₂ - = 24лε(āx + 2y — āz) [C.m] at (-1, 3, 3). Find V at the origin. -
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![Two dipoles of moments P₁ = 40лε(3āx — 2āy) [C.m] at (3, 2, 1) and P₂
-
=
24лε(āx + 2ãy - āz) [C.m] at (-1, 3, 3). Find V at the origin.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe7d24fa7-1068-42ae-b086-8b14ebb52746%2F7901de5d-bc0d-4697-b8b9-513a38a94bd2%2Fw465b2f_processed.jpeg&w=3840&q=75)
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- Compute the magnitude of the electrostatic attraction energy between a silver cation (radius 129 pm) and a sulfide anion (radius 170 pm). Give your answer in al.Calculate the potential energy of the interaction between two linear quadrupoles when they are collinear and their centres are separated by a distance r.St. John's University - My App X A ALEKS - Iffat Khan G how many valence electrons in x + i www-awn.aleks.com/alekscgi/x/lsl.exe/1o_u-lgNslkr7j8P3jH-lijkPWvZoZLqkt1FLIq7wcPWKzBYGfE9IMFjNG0dB_IllkUmxjvdZ3p44elzs8GVwNxjbe5NR20.. * O MEASUREMENT Setting up the solution to a basic quantitative problem The electric field strength between the plates of a simple air capacitor is equal to the voltage across the plates divided by the distance between them. When a voltage of 94.8 V is put across the plates of such a capacitor an electric field strength of 2.3 kV is measured. cm Write an equation that will let you calculate the distance d between the plates. Your equation should contain only symbols. Be sure you define each symbol. Your equation: d =| Definitions of your symbols: kV D = 2.3 cm = 94,8 V Explanation Check © 2021 McGraw-Hill Education. All Riahts Reserved. Terms of Use I Privacy étv II
- 1. An electron moving in a conjugated bond framework can be viewed as a particle in a box. An externally applied electric field of strength & interacts with the electron in a fashion described by the perturbation: V(r) = ee (x - 1) Where x is the position of the electron in the box, e is the electron charge, and Lis the length of the box. (a) Compute the first order correction to the energy (b) The first order correction to the wave-function (compute only the contribution to Y made by Y2)A small object with dipole moment p is released near its equilibriumorientation in a uniform electric field of magnitude E.The rotational inertia of the dipole is I. (a) What is the effectivetorsional constant k of this simple harmonic system? (b)Calculate the angular frequency v of small oscillations aboutthe equilibrium orientation.Two ions are separated by 55.5 nm. How far to the right of Ion #2 (in units of nm) can an alpha particle be placed to be in equilibrium? Ion #1 is U16+ (Z= 238 amu) and Ion #2 is Cs5- (Z = 133 amu).