Recent content by celine

  1. C

    Vector calculus - show that the integral takes the form of (0, a, 0)

    Aah I see! I didn't consider the normalization! Thank you
  2. C

    Vector calculus - show that the integral takes the form of (0, a, 0)

    Thank you for the response, however I am wondering how you got the components of dS to be (x/R, y/R, z/R)? Thanks!
  3. C

    Vector calculus - show that the integral takes the form of (0, a, 0)

    Since the question asks for Cartesian coordinates, I wrote dV as 2pi(x^2+y^2+z^2)dxdydz and did the integral over the left hand side of the equation with x, y, z from 0 to R. My integral returned (0, 2*pi*R^5, 5/3*pi*R^6) which doesn't seem right. I also tried to compute the right-hand side of...