Recent content by elsamp123

  1. E

    Finding fundamentals of a wave from a product of two sinusoids

    Wow! I see what you're saying! so then the (x+y)/2 part would be the avg. angular frequency? I hope I'm not wasting your time with all these silly questions.. i know how in a regular standing wave, the (x+y)/2 part is the phase freq and the (x-y)/2 is the envelope freq.. is that the same here too?
  2. E

    Finding fundamentals of a wave from a product of two sinusoids

    I know that it should be a standing wave kind of motion right? If so, then how would I get the x and y to form the parts to it?
  3. E

    Finding fundamentals of a wave from a product of two sinusoids

    Homework Statement Find the amplitude, frequency and period of a particle whose distance from the origin is described by x=4cos(5t)sin(8t) Homework Equations The Attempt at a Solution Would sin x - sin y = 2 cos [(x+y)/2] sin [(x-y)/2] be a worthwhile expression to try?
  4. E

    Steady state behavior for a particle undergoing damped forced oscillations

    So I would go: ω/2∏ \int^{ω/(2∏)}_{0} 1/2 m (dx/dt)2? so would P.E go from 0 to A then? Thanks a ton btw! you really helped me get started with this HW
  5. E

    Steady state behavior for a particle undergoing damped forced oscillations

    Homework Statement consider a system with a damping force undergoing forced oscillations at an angular frequency ω a) what is the instantaneous kinetic energy of the system? b) what is the instantaneous potential energy of the system? c) what is the ratio of the average kinetic energy to the...
  6. E

    Expressing a complex number as an Exponent

    Thanks a ton.. Sorry for the late reply, i finally was able to figure it out whew!
  7. E

    Expressing a complex number as an Exponent

    Homework Statement Express as z = Re[Ae^(i(\varpi t+ \alpha)] 1. z = cos(\varpi t - \pi/3) - cos (\varpit) 2. z= 2sin(\varpi t) + 3 cos (\varpi t) 3. sin(\varpi t ) - 2 cos (\varpi t - \pi/4) + cos (\varpi t) Homework Equations I used cos A + cos B; A = (a2+b2)(1/2); and tan(\theta) = y/xThe...
Back
Top