You are not logged in.
Pages: 1
A cylindrical conductor (radius R) has current flowing in the direction of its axis.
a.) The current density is J(r) = Ae-(r/R). Find A in terms of the total current, I0. (Use the definition of J.) Hint: xexdx = xex - ex
b.) What is the magnetic field within the conductor, 0<r<R?
c.) What is the magnetic field outside of the conductor, r>R?
d.) What is the principle (law) used in these calculations?
Offline
What's A ?
What's e ?
Is the current density, the amount of current passing through the
circle at the described radius?
igloo myrtilles fourmis
Offline
the current density, the amount of current passing through the
circle at the described radius?...true
A = 2pi. r and e is just an expotenial
Last edited by missbossyy (2008-07-22 09:56:29)
Offline
Do you say? J(r) = A^(-r/R) where ^ means to the power of.
Do you say? Hint: ∫x^x dx =? x^x - ?^x
Is your e the 2.718 number?
igloo myrtilles fourmis
Offline
I have setup the integral , I = 2 pi A∫ r . e^-(r/R) dr
this is first part, I coudn't figure the rest
Offline
Does your . mean * ? * = . = times = multiply ?
I = 2 pi A∫ r * e^-(r/R) dr
igloo myrtilles fourmis
Offline
yes! it means two variables are multiplying
Offline
integrate(x e^(-x/c)) dx =
(according to integrals.wolfram.com)
= -c (c + x) e^(-x/c)
I am currently not doing my own integrals. Maybe someday.
igloo myrtilles fourmis
Offline
thanks I appericiate your help!
please cn u help me with my other problem too
Offline
Pages: 1