Recent content by satanikoskioftes

  1. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    Ye my bad. The reason why its 2root(2)-s and not s-2root(2) is due to the fact that when z goes 2 the s goes 0?
  2. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    tan in the 2.2.0 point = z/s. I don't know how i missed that. I really thank you for your help. I love the fact that you don't give a simple answer but you guide me to the answer
  3. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    from 2root(2) to 0. But I am trying to find a relation with L1 and now I am computing L3
  4. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    I said that if z is l2 and s is l1, then l1=root( (2-0)^2 + (2-0)^2 + (0-2)^2) = 2root(3). And then the cos(οf l1l2) = root(3)/3. I feel a bit dumb now. It must be something so simple and for some weird reason I am not getting it
  5. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    I found z/s = root(3)/3 so dz= [root(3)/3]ds. So now i guess that if this is correct i can integrate either from z 0 -->2 or s 0 -->2root(3)
  6. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    Oh i think i see it now. The only one perpendicular to triangle is φ right? So i would have to have something like da = dsdzΦ right? Now i somehow have to find the points of integration (any tips on that?) Also what do you mean by similar triangles? I am not familiar with this technique. I can...
  7. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    Here is the drawing. First dl z goes from 2 to 0. Second dl s goes from 0 to 2root(2) third one is the L1 line but i don't have a clue on how to relate s to z and what i could use as points of integration. Now for the da i think that only Z is perpendicular. So i will have dxdyZ? I only have a...
  8. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    Thanks for the reply. Can you analyse what simple da means? Because to me on this level nothing is simple :P Of course i drew the triangles so let's go to the problems one by one. In the first problem: 1) My first dl is super easy since only the z axis has "movement" from 2 to 0. x=y=0 so i only...
  9. satanikoskioftes

    Applying Stoke's theorem on an s,φ,z vector when the given shape is in x,y,z

    To be honest i don't know from where to start. I know how i can test the stokes theorem if i have a cylindrical shape and a cylindrical vector or spherical vector and a spherical shape but here I am out of ideals. The first thing i tried was to compute the left part of the stokes theorem but i...
  10. satanikoskioftes

    Studying Electrical and Computer Engineering in Volos, Greece?

    Hi! My name is Paris and and I am currently studying electrical and computer engineering at University of Thessaly