Recent content by joe:)

  1. J

    Understanding Velocity in Standing Waves | Wave Motion Homework"

    sorry..i really can't see it at the moment...? I swear the expression for f(x) should be an infinite sum too? thanks for your patience
  2. J

    Understanding Velocity in Standing Waves | Wave Motion Homework"

    Thanks.. We haven't done Fourier yet.. I'm not sure how to find the expression by separation of variables..could you explain please? How will f(x) just be a constant A times sinkx? surely its an infitite sum? Confused :S Also any ideas on Q1?
  3. J

    Understanding Velocity in Standing Waves | Wave Motion Homework"

    Homework Statement 1)I'm analysing a standing wave formed by superposition of Asin(kx-wt) and Asin(kx+wt) so it becomes 2Asinkxcoswt It asks me to comment on the velocity of this wave. But I thought it was a standing wave - so it has no velocty in the x direction.. So what is its...
  4. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Ahh yes thank you.. So how do i simplify the whole thing..is it (xkxk)^n/2-1 times 2deltaij xj..but what then is the final simplified answer? Thanks.. :) I think we are nearly there? :P
  5. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    i=j then it equals 1 otherwise 0? So is it (xkxk)^n/2 -1 times 6xj?? ahh i need to finish to go to bed :(
  6. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Thanks.. Is that 2(dixj)xj? What now:S?!
  7. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Thanks for your patience. So now I am just thinking about how the differentiation rules might apply here. Is it basically a product rule i.e. d/dx of x^n/2 x^n/2 so it simplifies to nei? but that's nonsensical since there needs to be two indices to convey a summation arghhhhhhhhh :( :(
  8. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Thank you.. Sorry I imagine that this is painful for you..sorry :( so i think it is eidi(xixi)^n/2 But i don't know how to simplify this? ahhhhhh :S Is there some key concept I am missing..
  9. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Ahh this helps. Thanks so del is eidi??
  10. J

    How to Use Einstein's Summation Convention for Gradient Calculations?

    Sorry..I'm not really very familiar with the eistein notation and still can't see how to do this :(