Skip to main content

All Questions

-2 votes
0 answers
16 views

force on circular loop due to current in long wire [closed]

my first try is take element at a distance theta from R2 then write force equation and then integrate between -90 to +90 and similarly. but it is getting more complicated. anyone solve this question
Uttkarsh Saini's user avatar
0 votes
1 answer
33 views

Understanding Symmetries and Invariances in Electrostatic Fields [closed]

I'm currently studying electrostatics and I'm having trouble understanding the concepts of symmetries and invariances of electrostatic fields. I understand the basic definitions of symmetry planes and ...
Boulahya Kaouthar's user avatar
3 votes
0 answers
52 views

Question about Fourier-coefficients in Griffith's Problem 3.15 (Electrodynamics) [closed]

I am having some trouble with problem 3.15 from Griffith's Electrodynamics. It states the following: A rectangular pipe, running parallel to the $z$-axis (from $-\infty$ to $+\infty$), has three ...
want2know's user avatar
0 votes
0 answers
31 views

Need help identifying missing boundary condition in charge transport problem

The system I am considering consists of a conducting liquid sandwiched between two electrodes. The electrodes supply a constant flux of electrons $J_{ext}$. In the liquid there are also uncharged ...
Ornate's user avatar
  • 33
0 votes
1 answer
34 views

How to find the capacitance between two metal sheets [closed]

Let’s say I have two metal sheets in a 2D plane. The first one has area A, the second one is infinitely long, and they are separated from each other by a distance d. How can I find the capacitance ...
user392279's user avatar
1 vote
1 answer
62 views

'Thin' conducting plate ambiguity

The situation at hand: We have an infinite, thin conducting, grounded ($V=0$) plate at $z=0$. Point charge (with charge +$Q$), at $z = a$. How exactly are the charges distributed? I used the method ...
Mathematics 22C's user avatar
1 vote
1 answer
63 views

Derivation of the ring charge from a disk charge with a hole

I am doing a problem in which I am given a uniformly charged disk, charge density $\sigma$, with radius $b$ and a concentric hole of radius $a$ in the $xy$ plane. A part of the problem I would have to ...
turo awei's user avatar
-1 votes
1 answer
44 views

Is the strength of the charge equal on all points on an equipotential surface? [closed]

Since the equipotential is calculated by $V = q\cdot \frac{k}{r}$ I suppose that the charge is the same at any point on an equipotential surface but I'm not sure.
lonelyhiker's user avatar
0 votes
1 answer
117 views

Point charge between two infinite dielectrics [closed]

Two infinite linear homogeneous and isotropic dielectrics $\epsilon_1$ , $\epsilon_2$, occupy the regions $z>0$ , $z<0$ respectively. A point charge q is located at the origin. By applying the ...
Manos's user avatar
  • 3
1 vote
1 answer
93 views

Prove that the electrostatic potential is zero (Wald) [closed]

Let $V$ be a bounded region of space and let $\phi $ be an electrostatic potential that is source free in this region, so that $\nabla^2 \phi=0$ throughout $V$. Suppose that $x$ is lying on the ...
Goontar's user avatar
  • 76
0 votes
1 answer
47 views

Trying to find the magnetic force applied by an infinite wire on a circuit both carrying different currents

The problem I'm trying to solve is: We have: An infinite wire carrying the current I and creating the magnetic field: $\vec{B}(M) = \frac{\mu_0I}{2\pi\rho}\vec{e}_{\phi}$ A square shaped loop ...
JohnMaths27's user avatar
0 votes
1 answer
125 views

Force exerted by the southern hemisphere of a uniformly charged sphere on the northern hemisphere

I understand that this question has been asked multiple times before but my question is regarding something specific. I came across the following solution on the web: Since $\vec{E}$ is the field at ...
Ambica Govind's user avatar
0 votes
1 answer
109 views

Multipole expansion along a ring [closed]

I'm supposed to calculate the behavior of the electrostatic potential $V$ at large distances $|r| \gg a$ for the following linear charge density along a ring of radius $a$: $$\rho(r,\psi, z) = \frac{q}...
Tomy's user avatar
  • 287
2 votes
1 answer
854 views

What will happen to the bulb of the circuit after closing the switch? [closed]

Say it connects a bulb with the circuit below, with the switch $S$ open. Every cable has negligible resistance and the battery has no internal resistance. What happens to the brightness of the bulb ...
Yup A's user avatar
  • 23
0 votes
1 answer
29 views

What is the intuition for no resistance between concentric spherical surfaces if $k = 0$ in this problem? [closed]

I've currently solved problem 5.16 in Cheng's book on Field and Wave electromagnetics. The problem is stated as: Determine the resistance between two concentric spherical surfaces of radii $R_1$ and $...
Tanamas's user avatar
  • 344
1 vote
1 answer
57 views

Determine the charge distribution and the total charge of the system [closed]

Suppose we have a spherical symmetrically distributed charge in vaccuum which yields us a spherically and symmetrical potential $V(r)$ according to: $$V(r) = V_0(1-(r/a)^2)$$ for $r\leq a$ and $0$ ...
Tanamas's user avatar
  • 344
-1 votes
1 answer
92 views

No limits of integration for electric field integral?

For this problem, The solution is, However, why have they not included limits of integration? I think this is because all the small charge elements dq across the ring add up to Q. However, how would ...
Quantum guy's user avatar
0 votes
1 answer
563 views

Electric field in a center of a tiny hole cut out in a hollow sphere [closed]

Suppose we have a hollow sphere charged uniformly with a surface charge density σ. A circular hole is cut out, small compared to the radius R of the sphere. Find the electric field in the center of ...
Fedor's user avatar
  • 3
1 vote
1 answer
742 views

Force between two dipoles [closed]

I am extremelly confused with this question: Basically suppose we have two electric dipoles, parallel to each other, as follows in the figure: I am supposed to show that the force is attractive and ...
LSS's user avatar
  • 980
1 vote
2 answers
272 views

Electrostatics Boundary condition for 2D problems [closed]

The 4 conditions above are what I am being taught, and I am aware of the usual boundary conditions of electric field and potential, but that links to surface charge density, and I was wondering how do ...
helloworld's user avatar
0 votes
2 answers
53 views

Electric field of a configuration of five parallel infinite slabs of dieletric materials [closed]

I am having a hard time trying to figure out how to proceed in order to calculate the electric field of a configuration of five slabs of dieletric (insulating) material (actually one of those is ...
Elismar Lösch's user avatar
0 votes
1 answer
28 views

What is the distribution of surface charge of the inner conductor of this system? [closed]

Given the following system, where the conductors (marked as yellow in the picture) have spherical symmetry. The inner conductor has $\textit{+Q}$ charge and the outer conductor has $\textit{-Q}$ ...
JoseAf's user avatar
  • 177
1 vote
1 answer
37 views

A confusing problem in electro- and/or magnetostatics: two parallel cylinders with opposite currents

I got the following problem as a part of my assignment in physics: Equal but opposite currents $J$ flow on the surfaces of two cylinders of radii $R_1$ and $R_2$, respectively, with the axes of the ...
Thylacine777's user avatar
1 vote
2 answers
312 views

Conversion of 1D charge density to 2D charge density via integration

I'm self-studying EM (using the third edition of Griffiths) and have a quick question. Problem 2.41 states: Find the electric field at a height $z$ above the center of a square sheet (side a) ...
Dr. Momo's user avatar
  • 684
0 votes
1 answer
239 views

Potential energy of two point charges of opposite sign (exercise)

I'm trying to do this exercise, but I don't understand how the textbook does it: I don't understand, how they get a positive $27V$ and a got a few more doubts: First thing, you can only measure ...
Andrea Burgio's user avatar
0 votes
3 answers
850 views

Right Hand Rule Help: Part 2

I’m confused about this problem with the right hand rule. According the book: My thumb should point up (as expected) My fingers should point into the page (I don’t know how that would work) My palm ...
Ibby's user avatar
  • 113
3 votes
1 answer
94 views

Potential near a charged cylinder? [closed]

A non-conductive electrically charged cylinder of length $L$ and radius $R_o$ has a uniform charge distribution $q$. What is the potential $V$ at the cap and bottom ($z=-L/2, z=+L/2$)? And at the ...
Gert's user avatar
  • 35.4k
2 votes
0 answers
61 views

Work required to bring point charge towards conducting planes [closed]

Consider the following configuration: A point charge sits in the upper right $(x>0,y>0,z)$ space. The other quadrants are separated by two conducting planes in the $(x=0,y,z)$ & $(x,y=0,z)$ ...
korni1990's user avatar
  • 329
-1 votes
1 answer
38 views

Eletrical Field created by a charge surface on a point [closed]

I was answering this question and even tho i know intuitively that the radial component of the eletric field will cancel out by simmetry, i could not get that in the integral calculation. I´m asking ...
João Marques's user avatar
2 votes
1 answer
262 views

Conducting sphere in uniform field held at zero potential [closed]

The set up is "A conducting sphere of radius $r_0$ is placed in an originally uniform electric field E, and maintained at zero potential. Show that the potential outside the sphere is: $$\Phi(r,\...
Feynboy's user avatar
  • 21
0 votes
2 answers
191 views

I’m struggling with this question of gauss law application

I am confused with this question.What Gaussian surface do I take to calculate the electric field at the $q$ charge? Should it be a cylinder containing the whole system? Or should it be a cylindrical ...
Ashwin Singh's user avatar
2 votes
2 answers
162 views

Any boundary conditions missing from this problem? [closed]

Recently I was solving some boundary value problems in Electrostatics. I stumbled upon a problem with an infinitely long cylinder (axis along the $z$-direction and radius $a$) with a plate inside it (...
HeyDosa's user avatar
  • 23
1 vote
0 answers
95 views

Soap bubble with air blown in and charge distributed [closed]

So, I was trying to do this question and here is my attempt: I first tried work out the surface tension forces like so: I did $ F= PA$ $ P = 4 \frac{\gamma}{r}$ by laplace law so, $ F = 16\gamma \pi ...
Cathartic Encephalopathy's user avatar
0 votes
1 answer
161 views

Electron Plasma Frequency

Displayed is the context My question is, why doesn't the electric field from the electrons permeate throughout the cold plasma? Surely there will be flux on the RHS of the boundary as there is an ...
PolynomialC's user avatar
0 votes
2 answers
228 views

Electric potential infinite box

I have a question about separation of variables to calculate the electric potential. In the picture below the potential is only on the top of the box, which is infinite in the $z$-direction. What are ...
Ana Branco's user avatar
1 vote
2 answers
55 views

Electric field exerted by a ball with varying density

Say there's a ball with radius R. In $0<r<d$, the density is some $\rho_1(r)$ and in $d<r<R$, the density is $\rho_2(r)$. When I calculate the total charge enclosed in $d<r<R$, how ...
Darkenin's user avatar
  • 1,038
0 votes
0 answers
341 views

Electric field on the surface of dielectric sphere and outside sphere

Let a dielectric sphere of radius $r_0$ and permittivity $\epsilon_1$ is placed in medium of permittivity $\epsilon_2$. The electric field inside sphere is $\mathbf{E_1(\mathbf{r})} = E_0 \hat{z}$. ...
Luqman Saleem's user avatar
0 votes
1 answer
343 views

Electric field on a point at a height $z$ from the midpoint of a charged line [closed]

First let me say I have already read the thread Electric field a distance z above the midpoint of a straight line segment concerning the exact same problem I'm talking about. Nevertheless, my question ...
Albert's user avatar
  • 307
0 votes
1 answer
28 views

What distance do I use when examining the effect of an electric field on a point outside of a nonconducting sphere with an arbitrary volume charge?

It's easy enough for me to do this for a ring (as I interpret the field lines as "exiting from the centre of the ring") or a point (simply the distance from the point to the other point), but I just ...
Robo's user avatar
  • 19
1 vote
0 answers
42 views

Abstract approach to the total electric force on a charged rod

Suppose we have a 1-dimensional system (x-axis) consisting of rod of finite length $l$ and arbitrary charge density of $\lambda(x)$ at rest extending from the origin to $x=l$. And now, suppose we have ...
Donkey Kong's user avatar
0 votes
1 answer
73 views

Electromagnetic waves, displacement currents and capacitors

Question: Q. A parallel-plate capacitor having plate-area $A$ and plate separation $d$ is joined to a battery of emf $E$ & and internal resistance $R$ at $t=0$. Consider a plane surface of area ...
user avatar
0 votes
2 answers
228 views

Null electric field at infinity? How? [closed]

Suppose there are two charges (4uC each) fixed in the horizontal axis. One is in x=0 and the other in x=8m. I've obtained the electric field: $E=-k\cdot4\mu C \cdot [\frac{1}{x^2}+\frac{1}{(x-8m)^2}]...
Giuliano306's user avatar
7 votes
2 answers
784 views

Approximating an expression for a potential

In a problem which I was doing, I came across an expression for the potential $V$ of a system as follows $$V = k\left(\frac{1}{l - x} + \frac{1}{l + x}\right)\tag{1}\label{1}$$ where $k$ is a constant,...
Apoorv Potnis's user avatar
0 votes
1 answer
419 views

"dielectric constant" or "electrical permittivity"?

What are the differences between "dielectric constant" and "electrical permittivity"? By searching on the net, I found permittivity = absolute permittivity, which is the measure of capacitance that ...
Enter's user avatar
  • 163
0 votes
2 answers
944 views

Expressing Maxwell's equations as scalar equations involving differentials in Euclidean space

I am trying to convert Maxwell's equations from the well known differential form (found on Wikipedia Maxwell's equations) into scalar equations involving partial derivatives (more than four equations)....
Ryan Parikh's user avatar
0 votes
1 answer
534 views

Principle of superposition in spherical shells

If I have a spherical shell with a uniform positive charge desnity on its surface is near a positive point charge q (sitting in quadrant II area) In consideration of the electric field strength and ...
MCC's user avatar
  • 33
0 votes
1 answer
125 views

Capacitor with a spring [closed]

The plates of capacitor are attached with non conducting spring of spring constant k. The initial separation between the plates is d and the spring is relaxed initially. Now the charges +Q and -Q is ...
Apple Pie's user avatar
0 votes
1 answer
49 views

Decreasing energy but at expanse of what

question : A hollow spherical shell with radius R has charge Q uniformly distributed over it. (i) show that the energy stored in this system is $\dfrac{Q^2}{8\pi \epsilon_{0}R}.$ (ii) Now imagine ...
user avatar
3 votes
1 answer
446 views

Field at the center of a cube with positively and negatively charged faces [duplicate]

I'd like to share an interesting physics problem with the Physics SE community, one I found in a Russian Physics Olympiad Paper (without solution) An insulating hollow cube of edge length $L$ has ...
stoic-santiago's user avatar
2 votes
1 answer
2k views

Potential due to a charged ring : Electric field discontinuity

I have just begun with my third year intermediate course in electrodynamics. A standard problem in electrostatics that one may repeatedly encounter is that of finding the potential due to a uniformly ...
Sagnik's user avatar
  • 380

15 30 50 per page