Recent content by Xsnac

  1. Xsnac

    Flux of a vector and parametric equation

    Thanks. Regarding the radial part, it specified it's unit sphere therefore constant, and = 1 so I neglected it.
  2. Xsnac

    Flux of a vector and parametric equation

    Homework Statement Compute the flux of a vector field ##\vec{v}## through the unit sphere, where $$ \vec{v} = 3xy i + x z^2 j + y^3 k $$ Homework Equations Gauss Law: $$ \int (\nabla \cdot \vec{B}) dV = \int \vec{B} \cdot d\vec{a}$$ The Attempt at a Solution Ok so after applying Gauss Law...
  3. Xsnac

    Limiting case for an angle in an equation

    I would say the independent variable is tetha_0 since for each case we set V and V0 constant.
  4. Xsnac

    Limiting case for an angle in an equation

    Homework Statement Homework Equations The one in the middle with cot (big tetha) The Attempt at a Solution I have no ideea how he finds the limiting cases for V<v0; v0<V and for V> v0/sqrt (1-v0^2) . The problem is from Landau course for theoretical physics, volume 2: The Classical Theory...
  5. Xsnac

    Insights So You Want to Go Back to School - Comments

    Returned to school @22 with no high school finished. Now I'm second year undergrad studying physics. Is hard to change your life, but it only gets better. I found this very motivational whenever you feel like what you are studying won't be useful for you:
  6. Xsnac

    Deriving the Vector Identity: $\nabla(\vec{A} \cdot \vec{B})$

    I don't have 3 hours to format a text... I'm practicing for tomorrow's exam... I put a lot of effort to write the small pieces of latex code in this post aswel. (forgot all the syntax and got to relearn it today..) And I'm looking for some other way since mine I think is a dead-end.
  7. Xsnac

    Deriving the Vector Identity: $\nabla(\vec{A} \cdot \vec{B})$

    Homework Statement I'm trying to derive the vector identity: $$\nabla(\vec{A} \cdot \vec{B})$$Homework Equations $$ \nabla(\vec{A} \cdot \vec{B})=(\vec{B} \cdot \nabla) \vec{A} + ( \vec{A} \cdot \nabla ) \vec{B} + \vec{B} \times (\nabla \times \vec{A})+ \vec{A} \times ( \nabla \times \vec{B})$$...
  8. Xsnac

    [E&M] Concentrical metalic spheres

    then I'm lost. what's the definition? I always tought it is the distance between the place where electric potential is 0 to where you want to measure the electric potential..
  9. Xsnac

    [E&M] Concentrical metalic spheres

    that's what I have written in the manual. Electric potential V = Q/(4*pi*epsilon) * 1/r. Should I upload a picture of the manual?
  10. Xsnac

    [E&M] Concentrical metalic spheres

    the distance from where the electric potential is 0 to where you want to measure the electric potential.
  11. Xsnac

    [E&M] Concentrical metalic spheres

    k * q1 / r ( where K is 1/4 pi epsilon )
  12. Xsnac

    [E&M] Concentrical metalic spheres

    Electric potential
  13. Xsnac

    [E&M] Concentrical metalic spheres

    I'm outside and I can charge eighter the bigger or the smaller or both of them. I have to have the specs from eighter a) or b) on 1 of them.
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