Recent content by zonedestruct

  1. Z

    Fourier Series of: 2sin(4000*pi*t)*sin(46000*pi*t)

    Homework Statement How can i find the magnitude spectra of 2sin(4000*pi*t)*sin(46000*pi*t) The Attempt at a Solution im not sure how to go about this question, can someone please give me some help on what i should do. I know that for a square wave i can find the Fourier series...
  2. Z

    Nodal Analysis Question - Find the Node Voltages

    bro its better if you do currents coming out of a node equals zero. So these are the two equations you will end up with: first let's do the equation for node v2: (v2-0)/4 + (-3) + (-6) + (v2 - v1)/2 = 0 and then the equation for node v1: (v1-0)/5 + 6 + (v1-0)/10 + (v1-v2)/2 = 0 now you have 2...
  3. Z

    Solve Basic Electricals & Electronics Control Problems

    I don't think the homework helpers are going to help you bro cause you didnt try doing it yourself
  4. Z

    Magnitude and Phase of Transfer Function

    Homework Statement I am given the transfer function H(s) = 10/(s(s^2 + 80s +400)) where s = jω [j is the imaginary unit i] and I am trying to get it into its magnitude and phase components. The Attempt at a Solution I rearranged it to 1/(40jω(1+ 4jω/20 + (jω/20)^2)) which is the standard...
  5. Z

    Triple integral volume problem, volume between 2 paraboloids

    thanks jackmell i really like how you split it up to a quarter and multiplied by 4 to take advantage of the symmetry. NOw the integral is not as complicated as the one i initially had when i went from -(√(1-x^2))/2 <= y <= (√(1-x^2))/2
  6. Z

    Triple integral volume problem, volume between 2 paraboloids

    is the limits for y: 0<= y < = (√(1-x^2))/2 ?? and then for x it is 0<=x<=1
  7. Z

    Triple integral volume problem, volume between 2 paraboloids

    Homework Statement Find the volume of the solid region E bounded by the paraboloids z = 1+x^2+y^2 and z = 4 - 2x^2 - 11y^2 The Attempt at a Solution i set up a triple integral using Cartesian coordinates but was unable to solve it because the limits of integration where very...
  8. Z

    Wave equation ( partial differential equations)

    isnt the velocity at all point on the string always going to be 2 do then partialf(x,t)/partial(t) = 2?? what would at least one of them be?
  9. Z

    Wave equation ( partial differential equations)

    I think the boundary conditions are: f(0,t) = 0 and f(5,t)=0 but I am not sure about the initial conditions can you please tell me what they would be? would one of them possibly be df(x,t)/dt = 2?
  10. Z

    Wave equation ( partial differential equations)

    Consider a string of length 5 which is fixed at its ends at x = 0 and x = 5. The speed of waves along the string is v = 2 and the displacement of points on a string is defined by the function f(x,t). At the initial time the string is pulled into the shape of a triangle, defined by f(x,0) =...
  11. Z

    Questions About Time Before the Big Bang

    they say that time must have had a start cause if time has been infinitely long then everything that should have happened would have already happened. well i think that time is infinite and there was no start to time therefore we have all already lived our lives but trillions of years ago and at...
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