## Dt homework help

### Finding the inductance of a rotating cylinder shell

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Consider the system of equations dac dt dy dt -5x 4.x + Y 2y 1. Find and sketch the nullclines and indicate which way trajectories cross them. 2. Find and sketch the eigenvectors. 3. Sketch sample trajectories for the system of equations.

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### 1) Dx/dt = -x, Dx/dt = 2x – Y 2) Dx/dt = (x – 1

Aly El Gamal ECE 301: Signals and Systems Homework Assignment #5 Problem 4 Problem 4 The input and the output of a stable and causal LTI system are related by the di erential equation d2y(t) dt2 + 6 dy(t) dt + 8y(t) = 2x(t) (a)Find the impulse response of this system. (b)What is …

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10/11/2020 · Homework Statement: A cart of mass ##M_0## is moving with a velocity ##v_0##. At t = 0. water starts pouring on the cart from the container above the cart at the rate ##\lambda##kg/sec. Find the velocity of the cart as a function of time.

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10/7/2009 · This is the only question off of my homework that I cant seem to get.. if you could put explanations with the answers that would be appreciated thanks :) The charge, Q, on a capacitor which starts discharging at time t = 0 is given by the function below. R and C are positive constants depending on the circuit and Q_0 is the charge at t = 0 where Q_0 ≠ 0. The current, I, flowing in the

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2/10/2015 · Homework help? What mass of water vapor is produced from the gas phase reaction of O2 with H2 in a 2.5 L container at 28 ºC if the partial pressures of O2 and H2 are PO2 = 0.98 atm and PH2 = 1.24 atm? Answer Save. 1 Answer. Relevance. Roger the Mole. Lv 7. 6 years ago. O2 + 2 H2 → 2 H2O.

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10/11/2020 · Homework Statement: An infinite cylinder shell with a radius equal to R is rotating with a radial velocity ω around an axis located in its center. The density of the charge on the shell is σ. Find the inductance of the cylinder per unit-length. Relevant Equations: I=dq/dt 0.5LI^2=U

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dx/dt = x + y + 2y 2 – x 2, dy/dt = y – 2x + y 3. 4) For the following systems classify and draw the phase portrait for the steady state at the origin. dx/dt = y – 3x, dy/dt = e x + e y sin x – 1 = Saddle point. 5)