Recent content by mrzvengeance

  1. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    A(y(1)1,y(1)2)+B(y(2)1,y(2)2) is what we have...so a and b must equal 0? I should be able to plug ANY numbers into each a and b and be able to have them equal correct? Or is there a correct way to do this...?
  2. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    The only question remaining is how the heck do I solve for a, b, w1 and w2?
  3. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    That's the problem of where I'm stuck. Help a brother out?
  4. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    ideal springs, point masses cannot collide, y1 and y2 are the distances of the bottom end of the springs from the top, so that the length of the second spring is y2-y1. As for gravitational effects, gravity pulls on the weights to start the springs moving, but you don't need to deal with gravity...
  5. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    I am told gravity pulls on the weights to start the springs moving, but you don't need to deal with gravity in the calculations.
  6. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    I got another help from a friend, here is what he told me... The calculations in your way will be rather long so I use the Laplace transformations. Are you familiar with that? The first and best is Laplace. The second, long one, is to add different sin AND cos curves. The first approach is to...
  7. M

    How Can I Solve This Compound Harmonic Motion Problem with Different Methods?

    Homework Statement Determine the motion of this mechanical system satisfying the initial conditions :- y1(0) = 1 y2(0) = 2 y1'(0) = -2*sqrt(6) y2'(0) = sqrt(6) Hint : there are 4 different methods you can use to solve this problem. They all give the same exact result. I need to...
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