Recent content by Sneakatone

  1. Sneakatone

    Damped spring problem with laplace transform

    sorry for the late reply but I found that the released spring distance was in inches so I just had to convert the 15 into ft.
  2. Sneakatone

    Differential equation with laplace transform and springs

    From the looks of this does amplitude not matter , only the period?
  3. Sneakatone

    Differential equation with laplace transform and springs

    Homework Statement I do not know how to find f(t) with the given Ampliture 40 and a=pi Homework EquationsThe Attempt at a Solution I have the solution above. my set up was 1/2y''+y'+5=f(t) 1/2S^2* Y(s) + Y(s)+5=f(t)
  4. Sneakatone

    Damped spring problem with laplace transform

    my answer came out to be y(x) = -6/5 e^(-7 x/2) (7 sqrt(15) sin((sqrt(15) x)/2)+15 cos((sqrt(15) x)/2)) which is different. and yes the problem is suppose to be released at 18 not 15.
  5. Sneakatone

    Damped spring problem with laplace transform

    my answer came out to be y(x) = -6/5 e^(-7 x/2) (7 sqrt(15) sin((sqrt(15) x)/2)+15 cos((sqrt(15) x)/2)) which is different and yes the problem is suppose to be released at 18 not 15.
  6. Sneakatone

    Damped spring problem with laplace transform

    Homework Statement A 4-pound weight stretches a spring 2 feet. The weight is released from rest 15 inches above the equilibrium position, and the resulting motion takes place in a medium offering a damping force numerically equal to 7/8 times the instantaneous velocity. Use the Laplace...
  7. Sneakatone

    Difference between 1D, 2D and 3D Flow

    so an equation like v=1xt i + 2xt j +6xt k would be 3d but V= 1xt i +6x j+7 k wouldbe 1D?
  8. Sneakatone

    Can Differential Equations with Boundary Conditions Have Non-Unique Solutions?

    can c2 be -cot(x) ? or can I put any number and it will be correct?
  9. Sneakatone

    Can Differential Equations with Boundary Conditions Have Non-Unique Solutions?

    Homework Statement The given two-parameter family is a solution of the indicated differential equation on the interval (−infinity, infinity). Determine whether a member of the family can be found that satisfies the boundary conditions. (If yes, enter the solution. If an answer does not exist...
  10. Sneakatone

    Half life and decay differential EQ problem

    I see now, I had slightly the wrong equation. I used the one for population instead. I solved for k=ln(2)/5730 then did A(660)=e^(-ln(2)/5730*660) = .92 => 92%. thanks alot!
  11. Sneakatone

    Half life and decay differential EQ problem

    Homework Statement The Shroud of Turin, which shows the negative image of the body of a man who appears to have been crucified, is believed by many to be the burial shroud of Jesus of Nazareth. See the figure below. In 1988 the Vatican granted permission to have the shroud carbon-dated. Three...
  12. Sneakatone

    Complex Circuits Lab Homework: Find Parallel Resistor

    sorry for not being clear in the picture A,B,C are just node indicators for the resistors. 0.0617, 0.025, 0.041 Are the amp measurements in the specified resistor .
  13. Sneakatone

    Complex Circuits Lab Homework: Find Parallel Resistor

    sorry I for got my photo , I added what I tried but I am still lost.
  14. Sneakatone

    Complex Circuits Lab Homework: Find Parallel Resistor

    Homework Statement uploaded is the circuit with resistors technically in series. R1 had a measured value of 160 ohms (from A to B) 0.0617 Amps R2 had a measured value of 387 ohms (from B to C) 0.025 amps from A to C the resistance measured is 243.9 ohms 0.041 amps this means that there is a...
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