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Coordinate problem

  1. Jan 18, 2005 #1
    at (2,3,-4) express the unit vector z in spherical terms.
    express the unit vector r in rectangular terms.

    for the first part, would it just be (1,X,0)
    fi should be zero because thats the angle the line makes with the z axis, and since this is going to be parallel to the z-axis this should be zero and theta shouldnt matter. and the unit vector r should just be the point made into a vector right? since the unit vector r is pointing away from the origin. so at (2,3,-4) its going to be in the direction of (2,3,-4).
    should it have a different magnitude?
  2. jcsd
  3. Jan 18, 2005 #2
    I assume (2,3,-4) describes a position vector

    By definition a unit vector is a vector with a magnitude of 1.
    so in the rectangular system, you result should be a vector with the same direction of (2,3,-4) but with a magnitude of 1.

    for your answer in spherical coordinates it seems wrong, but maybe I am misunderstanding the question... It seems that you are asking to convert the position vector (2,3,-4) into a unit vector and give the answer in spherical coordinates. Is that right? if so then your answer is incorrect as it is not parallel to the z axis since it has both nonzero x and y components and thus would make an angle wrt both the z axis and the x axis.
  4. Jan 18, 2005 #3
    (2,3,-4) is a point. it wants me to represent the z unit vector in the spherical system. basically i think it wants me to represent the z unit vector from that point using spherical coordinates.
  5. Jan 18, 2005 #4
    I really doubt that is what they are asking you, because that is basically pointless, If it is, than I don't know what to tell you,,, I'm not saying its impossible, but I wouldn't know. It seems much more likely that they want you to describe the unit vector having the same direction as the position vector (2,3,-4) but in spherical coordinates.
  6. Jan 18, 2005 #5
    heres exactly what it says
    at point T(2,3,-4) express a sub z in the spherical system and a sub r in the rectangular system.
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