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04:26
@JohnRennie Hello , are you free sir?
@Lllt Hi :-)
Yes I'm free.
Ok sir
Sir when we suppose give positive charge to a conductor it spreads across surface
Now when this charge has uniformly distributed itself, there woill still be mutual repulsion between these charges, yes??
Yes
That's what the "self energy" is.
(It will not uniformly distribute if it's random shape, i wrote uniform by mistake )
Yes that's the self energy but what is holding this charge together'
I mean why does charge not flies away
If we have some chunk of metal and we remove electrons from it then that metal will stay positive unless it can attract electrons back onto it from its surroundings.
04:35
Ok but what force holds the charge together
But there generally aren't electrons just floating around in the surroundings, so the metal has nowhere to get those electrons from.
@JohnRennie Yes , also air is non - conducting
Yes. So the metal stays charged because there is no way for charge to flow onto or off of it.
Yes I get that but is there some unknown force which holds them together
If we consider an uncharged piece of metal then the metal atoms are held together because they form chemical bonds with each other. That's what gives metal its strength. Yes?
04:38
Yes metallic bonds
Now we can give the metal a positive charge by pulling electrons off it, but the number of electrons we can pull off is a tiny fraction of the number of electrons in the metal. So charging the metal makes essentially no difference to the strength of the bonds holding the metal together.
Ok so it is still those chemical bonds holding the positive ions and electrons together
Thankyou sir it's clear :-)
 
1 hour later…
05:45
@Lllt Next year i guess, though i may take a gap year also to chill
06:41
@AdilMohammed JEE 2022 you mean?
07:01
@JohnRennie Hello sir :-) how are u doing?
@RobinSingh Hi :-)
I'm good, how are you? Is your college reopening soon?
I am fine sir. No sir actually i am yet to give jee so...
i had a doubt from inductors. Are u free?
Ah, for some reason I thought you were already at college. Oh well. Yes, post the question and I'll have a look.
Suppose switch is in 1 for a very long time and now it is turned to 2. Now, current in A will be some i and in B it is 0. But how is that possible? They are in series so they should have the same current, no?
Yes, when the switch is in position 1 the current in B is zero, but when the switch is in position 2 the currents in B and A are the same.
07:12
But an inductor doesn't allow a sudden change of current in itself, no?
Hmm
We have two opposing effects. The current in A doesn't want to stop suddenly, and the current in B doesn't want to start suddenly.
In principle for ideal inductors and an ideal switch this would cause an infinite potential across both inductors.
In practice we don't have to worry about exactly what happens when we close the switch. All we need worry about is that the energy in the inductors is conserved when we close the switch, and after closing the switch that energy is shared between the two inductors.
Ah alright sir. I think I can do the actual question now
OK :-)
@RobinSingh All the best for your exam :-)
07:39
@Lllt Thanks bro! I think u told me but are u 2021 too?
07:57
@RobinSingh No I am preparing for next year .
@Lllt cool, hope u r going good
@RobinSingh Yes I started late and have some backlog but I will clear it
 
2 hours later…
10:12
@Lllt ah yes u will get plenty of time to clear backlogs after ur syllabus is finished. Even I didn't attend a coaching in 11th so had a lot of backlog but now it's all good. But I'll have to give half of the credit to corona for delaying jee
 
1 hour later…
11:25
HI
Greetings
I have a question to ask, if anyone is free.
@JohnRennie
Hi :-)
If you are not busy I have a question
Yes ... ?
So the question is: If Magnetic field due to a long wire is 0.4Tesla at a distance r. If the distance is doubled, what is the field
Now wait for an image
Do you know the equation for the magnetic field due to a current I in an infinite wire?
11:30
yes
but the answer through my approach is coming 0.1 Tesla, though I m familiar with the formula for infinite wire
B = μ₀I/2πR
Yes?
just a min.
I m typing about the question
so
${\huge B} = \frac{\huge\mu_oi}{\huge2\pi R}$
by that the answer is 0.2 Tesla right?
But I did as follows:
${\huge 0.4} = \frac{\huge\mu_o}{\huge4\pi } {\huge \int} \frac {\huge dl \sin\theta}{\huge R^2} $
${\huge 0.4} = \frac{\huge\mu_o}{\huge4\pi } {\huge \int} \frac {\huge dl \sin\theta}{\huge (2R)^2} $
when distance is doubled
which on simplification gives:
sorry
So you're using the Biot Savart law?
11:40
${\huge B} = \frac{\huge\mu_o}{\huge 16\pi } {\huge \int} \frac {\huge dl \sin\theta}{\huge R^2} $
on simplification it gives this
yes biot-savarts law
now I divide both the equations
and the integration part gets canceled
now I divide
btw I missed I in both equations
${\huge \frac {0.4}{B}} = \huge (\frac{\huge \mu_o i}{\huge 4\pi } {\huge \int} \frac {\huge dl \sin\theta}{\huge R^2} \huge) / \frac{\huge \mu_o i}{\huge 16\pi } {\huge \int} \frac {\huge dl \sin\theta}{\huge R^2}$
${\huge \frac {0.4}{B}} = \huge4$ $or~ \huge B = 0.1T$
is it correct?
because if the angle is almost 90 for infinite wire, in that case the integration part should get cancelled
I'm not convinced your integral is correct ...
But I have to go now, so we'll have to look at this later.
ok
but if this is wrong, why is that correct
 
1 hour later…
12:58
@SamyakMarathe the distance "r^2" in biot-savart's law is the distance of the dl elements from the point in question
so if you take an element "dl" at a length l along the wire, and your point is at a distance 2R from the Midpoint of the wire, then the "r^2" in BS law is l^2 + (2r)^2
I have a doubt about this Irodov question that is many solution providers in net use $P{0} \cdot l = P \cdot (l-x)$ but we can only use $P{0} \cdot (l-h)$ where h is the height of capillary rise(initially)
13:54
@satan29 I didnt understand
1
Q: Find the magnetic field of an infinite wire at distance $2R$, given the field at distance $R$

Samyak Marathe If the magnetic field of an infinite wire at a distance $R$ is is $0.4 \;\text{T}$, find the field at a distance $2R$. The approach suggested by internet is as follows: Magnetic field due to an infinite wire is: $$B = \frac{\mu_0I}{2\pi R}$$ or as given: $$0.4 = \frac{\mu_oI}{2\pi R}$$ When R i...

Can u please explain clearly
 
2 hours later…
15:55
A fun site with applets for some physics simulations
 
2 hours later…
18:24
Why is it that we ignore the component of velocity while writing the eqn for the element dx?
@satan29 could you take a look at this?

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